File name: Supplementary Information Description: Supplementary Figures and Supplementary Tables
|
|
- Tracy Malcolm Leonard
- 5 years ago
- Views:
Transcription
1 File nme: Supplementry Informtion Description: Supplementry Figures nd Supplementry Tles File nme: Supplementry Movie 1 Description: Rotting nimtion showing the ry coverge nd the suducting sl. Initilly we show the P-wve ry pths for shots (gry) nd locl erthqukes (lue), with the loction of the recording sttions (lck pyrmids). The topogrphy of the islnds nd of the interpreted sl surfce re shown for reference. The second prt of the nimtion shows the P-wve velocity nomly drped on the sl surfce. The loction of the sl Moho is drwn s semi-trnsprent surfce ssuming constnt 7 km crustl thickness. The outline of the overriding plte Moho is drwn in lue. The contct etween the sl surfce nd the Moho is drwn s green curve. The loction of the ckstop is drwn in red. Notice the sptil reltionship etween the loction of seismicity nd the locl VP minimum t 5 km depth. The volume of the model is the sme s shown in Fig. 7. The verticl extent is 162 km. The horizontl extent is 25 km in the rc-prllel direction nd 2 km in the rc-perpendiculr direction. The nimtion ws prepred using Prview nd encoded using Ffmpeg. File nme: Supplementry Movie 2 Description: Rotting nimtion for 3D glsses. Sme s Supplementry Movie 1, ut encoded s 3D red-cyn stereo nglyph video to e viewed with common red-cyn 3D glsses. File nme: Peer Review File Description:
2 1 5 4 N 5 T S (s) T S /T P T P (s) Supplementry Figure 1. Selection of strting V P /V S. ) Distriution of rtio of S-wve trveltimes (T S ) to P-wve trveltimes (T P ) for locl erthqukes. The lue line mrks the men of the distriution. ) Plot of T S vs. T P (Wdti digrm). The lue line represents the liner regression with slope of. We chose this vlue to uild our strting V P /V S model. P Residul (s) S P Residul (s) N Supplementry Figure 2. Trveltime residuls. ) Histogrm of P-wve trveltime residuls for strting model (gry), 4x5 km model (lue), 2x2 km model (red), nd 15x15 km model (lck). ) Sme s ) for S-P trveltime residuls. 1
3 Vp spred function Vp dig. resol. element Vp derivtive weight sum c y = 6 km y = 3 km y = km y = 11 km Supplementry Figure 3. V P resolution. ) Spred function long four verticl cross-sections of the model. The profiles re the sme s those shown in Fig. 4. ) Digonl element of resolution mtrix (colors) nd 7% contours of resolution kernel (contours). c) Derivtive weight sum. See Methods for explntion. The dshed lines mrk the loction of the top nd Moho of the sl nd the Moho of the overriding plte. 2
4 2 Vp/Vs spred function Vp/Vs dig. resol. element c Vp/Vs derivtive weight sum y = 6 km y = 3 km y = km y = 11 km Supplementry Figure 4. V P /V S resolution. Sme s supplementry Fig. 3, for V P /V S model. 3
5 nomly VP nomly(%) c z = 9 km d z = 2 km z = 4 km e f nomly g z = 2 km h z = 5 km 1 z = km Supplementry Figure 5. VP checkerord tests. (, e) nd (, c, d, f, g, h) recovered VP nomly for severl checkerord tests. We show the recovery of 15x15 km nd 3x3 km nomlies long horizontl sections t depths of 2, 5 nd km. The nomlies extend ~3 km in the verticl direction. The dshed lck line mrks the intersection of the sl surfce with the horizontl plne of the section. VP/VS nomly (%) nomly 1 c z = 9 km d z = 2 km z = 4 km e f nomly 15 g z = 2 km h z = 5 km z = km Supplementry Figure 6. VP/VS checkerord tests. Sme s Supplementry Fig. 5, for VP/VS
6 V p (km/s) V p nomly (%) 4 V p /V s c nomly 5 1 y = 1 km 15.5 nomly 5 1 d e f y = 1 km 15 nomly 5 1 g h i 7 1. y = 11 km 15.5 nomly 5 1 j k l y = 11 km Supplementry Figure 7. Sl nomly recovery test 1. Verticl sections t different loctions in the model showing input nd recovered V P model, V P nomly nd V P /V S. In this test the sl crust low-v P nomly termintes t 9 km depth. 5
7 V p (km/s) V p nomly (%) 4 V p /V s c nomly 5 1 y = 1 km 15.5 nomly 5 1 d e f y = 1 km 15 nomly 5 1 g h i 7 1. y = 11 km 15 nomly 5 1 j 7 k l 1. y = 11 km Supplementry Figure. Sl nomly recovery test 2. Verticl sections t different loctions in the model showing input nd recovered V P model, V P nomly nd V P /V S. In this test the sl crust low-v P nomly termintes t 12 km depth. 6
8 Sl surfce Vp nomly (%) c d e f Supplementry Figure 9. Sl V P checkerord tests. nd recovered V P nomly for severl sl checkerord tests. We show the nomly oth long the sl top surfce nd on verticl section. The islnds re colored in lck for reference
9 Sl surfce Vp/Vs nomly (%) c d Supplementry Figure 1. Sl V P /V S checkerord tests. nd recovered V P /V S nomly for severl sl checkerord tests. We show the nomly oth long the sl top surfce nd on verticl section. The islnds re colored in lck for reference
10 Inversion step Minimum horizontl spcing Minimum verticl spcing Dmping prmeters RMS residul (s) tot P S-P P Dt vrince S-P dt vrince σ 2 % σ 2 % 1d model n.. n.. n Strting model 4 km 5 km n x5 km model 2x2 km model 15x15 km finl model 4 km 5 km 2 km 5 km 15 km 3 km V S : 2 V P /V S : 2 V P : 5 V P /V s : 5 V P : 25 V P /V S : 125 Supplementry tle 1: Summry of inversion prmeters nd residul sttistics
SUPPLEMENTARY INFORMATION
Supplementry Figure y (m) x (m) prllel perpendiculr Distnce (m) Bird Stndrd devition for distnce (m) c 6 prllel perpendiculr 4 doi:.8/nture99 SUPPLEMENTARY FIGURE Confirmtion tht movement within the flock
More informationSupplementary Information
upplementry Informtion Activity Recll in Visul Corticl nsemle hengjin Xu, Wnchen Jing, Mu-ming Poo, nd Yng Dn c 1 nd point ( ) A P L V1 V2M V1M V1B V2L λ trting point ( ) d Firing rte (spikes per second)
More informationSection 9.2 Hyperbolas
Section 9. Hperols 597 Section 9. Hperols In the lst section, we lerned tht plnets hve pproimtel ellipticl orits round the sun. When n oject like comet is moving quickl, it is le to escpe the grvittionl
More information4-1 NAME DATE PERIOD. Study Guide. Parallel Lines and Planes P Q, O Q. Sample answers: A J, A F, and D E
4-1 NAME DATE PERIOD Pges 142 147 Prllel Lines nd Plnes When plnes do not intersect, they re sid to e prllel. Also, when lines in the sme plne do not intersect, they re prllel. But when lines re not in
More informationSection 10.4 Hyperbolas
66 Section 10.4 Hyperbols Objective : Definition of hyperbol & hyperbols centered t (0, 0). The third type of conic we will study is the hyperbol. It is defined in the sme mnner tht we defined the prbol
More informationSummer Review Packet For Algebra 2 CP/Honors
Summer Review Pcket For Alger CP/Honors Nme Current Course Mth Techer Introduction Alger uilds on topics studied from oth Alger nd Geometr. Certin topics re sufficientl involved tht the cll for some review
More informationGeometry/Trig 2 Unit 3 Review Packet Answer Key
Unit 3 Review Pcket nswer Key Section I Nme the five wys to prove tht prllel lines exist. 1. If two lines re cut y trnsversl nd corresponding ngles re congruent, then the lines re prllel.. If two lines
More informationMTH 146 Conics Supplement
105- Review of Conics MTH 146 Conics Supplement In this section we review conics If ou ne more detils thn re present in the notes, r through section 105 of the ook Definition: A prol is the set of points
More information2 Computing all Intersections of a Set of Segments Line Segment Intersection
15-451/651: Design & Anlysis of Algorithms Novemer 14, 2016 Lecture #21 Sweep-Line nd Segment Intersection lst chnged: Novemer 8, 2017 1 Preliminries The sweep-line prdigm is very powerful lgorithmic design
More informationUnit 5 Vocabulary. A function is a special relationship where each input has a single output.
MODULE 3 Terms Definition Picture/Exmple/Nottion 1 Function Nottion Function nottion is n efficient nd effective wy to write functions of ll types. This nottion llows you to identify the input vlue with
More informationHyperbolas. Definition of Hyperbola
CHAT Pre-Clculus Hyperols The third type of conic is clled hyperol. For n ellipse, the sum of the distnces from the foci nd point on the ellipse is fixed numer. For hyperol, the difference of the distnces
More informationFig.1. Let a source of monochromatic light be incident on a slit of finite width a, as shown in Fig. 1.
Answer on Question #5692, Physics, Optics Stte slient fetures of single slit Frunhofer diffrction pttern. The slit is verticl nd illuminted by point source. Also, obtin n expression for intensity distribution
More informationApplications of the Definite Integral ( Areas and Volumes)
Mth1242 Project II Nme: Applictions of the Definite Integrl ( Ares nd Volumes) In this project, we explore some pplictions of the definite integrl. We use integrls to find the re etween the grphs of two
More informationcalled the vertex. The line through the focus perpendicular to the directrix is called the axis of the parabola.
Review of conic sections Conic sections re grphs of the form REVIEW OF CONIC SECTIONS prols ellipses hperols P(, ) F(, p) O p =_p REVIEW OF CONIC SECTIONS In this section we give geometric definitions
More information6.3 Volumes. Just as area is always positive, so is volume and our attitudes towards finding it.
6.3 Volumes Just s re is lwys positive, so is volume nd our ttitudes towrds finding it. Let s review how to find the volume of regulr geometric prism, tht is, 3-dimensionl oject with two regulr fces seprted
More informationEXPONENTIAL & POWER GRAPHS
Eponentil & Power Grphs EXPONENTIAL & POWER GRAPHS www.mthletics.com.u Eponentil EXPONENTIAL & Power & Grphs POWER GRAPHS These re grphs which result from equtions tht re not liner or qudrtic. The eponentil
More information9.1 apply the distance and midpoint formulas
9.1 pply the distnce nd midpoint formuls DISTANCE FORMULA MIDPOINT FORMULA To find the midpoint between two points x, y nd x y 1 1,, we Exmple 1: Find the distnce between the two points. Then, find the
More informationPythagoras theorem and trigonometry (2)
HPTR 10 Pythgors theorem nd trigonometry (2) 31 HPTR Liner equtions In hpter 19, Pythgors theorem nd trigonometry were used to find the lengths of sides nd the sizes of ngles in right-ngled tringles. These
More informationOPTICS. (b) 3 3. (d) (c) , A small piece
AQB-07-P-106 641. If the refrctive indices of crown glss for red, yellow nd violet colours re 1.5140, 1.5170 nd 1.518 respectively nd for flint glss re 1.644, 1.6499 nd 1.685 respectively, then the dispersive
More informationGraphing Conic Sections
Grphing Conic Sections Definition of Circle Set of ll points in plne tht re n equl distnce, clled the rdius, from fixed point in tht plne, clled the center. Grphing Circle (x h) 2 + (y k) 2 = r 2 where
More informationa < a+ x < a+2 x < < a+n x = b, n A i n f(x i ) x. i=1 i=1
Mth 33 Volume Stewrt 5.2 Geometry of integrls. In this section, we will lern how to compute volumes using integrls defined by slice nlysis. First, we recll from Clculus I how to compute res. Given the
More informationRay surface intersections
Ry surfce intersections Some primitives Finite primitives: polygons spheres, cylinders, cones prts of generl qudrics Infinite primitives: plnes infinite cylinders nd cones generl qudrics A finite primitive
More informationSection 5.3 : Finding Area Between Curves
MATH 9 Section 5. : Finding Are Between Curves Importnt: In this section we will lern just how to set up the integrls to find re etween curves. The finl nswer for ech emple in this hndout is given for
More informationNaming 3D objects. 1 Name the 3D objects labelled in these models. Use the word bank to help you.
Nming 3D ojects 1 Nme the 3D ojects lelled in these models. Use the word nk to help you. Word nk cue prism sphere cone cylinder pyrmid D A C F A B C D cone cylinder cue cylinder E B E prism F cue G G pyrmid
More informationCHAPTER III IMAGE DEWARPING (CALIBRATION) PROCEDURE
CHAPTER III IMAGE DEWARPING (CALIBRATION) PROCEDURE 3.1 Scheimpflug Configurtion nd Perspective Distortion Scheimpflug criterion were found out to be the best lyout configurtion for Stereoscopic PIV, becuse
More informationthis grammar generates the following language: Because this symbol will also be used in a later step, it receives the
LR() nlysis Drwcks of LR(). Look-hed symols s eplined efore, concerning LR(), it is possile to consult the net set to determine, in the reduction sttes, for which symols it would e possile to perform reductions.
More informationClass-XI Mathematics Conic Sections Chapter-11 Chapter Notes Key Concepts
Clss-XI Mthemtics Conic Sections Chpter-11 Chpter Notes Key Concepts 1. Let be fixed verticl line nd m be nother line intersecting it t fixed point V nd inclined to it t nd ngle On rotting the line m round
More informationMENSURATION-IV
MENSURATION-IV Theory: A solid is figure bounded by one or more surfce. Hence solid hs length, bredth nd height. The plne surfces tht bind solid re clled its fces. The fundmentl difference between plne
More informationSpectral Analysis of MCDF Operations in Image Processing
Spectrl Anlysis of MCDF Opertions in Imge Processing ZHIQIANG MA 1,2 WANWU GUO 3 1 School of Computer Science, Northest Norml University Chngchun, Jilin, Chin 2 Deprtment of Computer Science, JilinUniversity
More informationBefore We Begin. Introduction to Spatial Domain Filtering. Introduction to Digital Image Processing. Overview (1): Administrative Details (1):
Overview (): Before We Begin Administrtive detils Review some questions to consider Winter 2006 Imge Enhncement in the Sptil Domin: Bsics of Sptil Filtering, Smoothing Sptil Filters, Order Sttistics Filters
More informationConic Sections Parabola Objective: Define conic section, parabola, draw a parabola, standard equations and their graphs
Conic Sections Prol Ojective: Define conic section, prol, drw prol, stndrd equtions nd their grphs The curves creted y intersecting doule npped right circulr cone with plne re clled conic sections. If
More informationHW Stereotactic Targeting
HW Stereotctic Trgeting We re bout to perform stereotctic rdiosurgery with the Gmm Knife under CT guidnce. We instrument the ptient with bse ring nd for CT scnning we ttch fiducil cge (FC). Above: bse
More informationHere is an example where angles with a common arm and vertex overlap. Name all the obtuse angles adjacent to
djcent tht do not overlp shre n rm from the sme vertex point re clled djcent ngles. me the djcent cute ngles in this digrm rm is shred y + + me vertex point for + + + is djcent to + djcent simply mens
More informationDate: 9.1. Conics: Parabolas
Dte: 9. Conics: Prols Preclculus H. Notes: Unit 9 Conics Conic Sections: curves tht re formed y the intersection of plne nd doulenpped cone Syllus Ojectives:. The student will grph reltions or functions,
More informationLab 1 - Counter. Create a project. Add files to the project. Compile design files. Run simulation. Debug results
1 L 1 - Counter A project is collection mechnism for n HDL design under specifiction or test. Projects in ModelSim ese interction nd re useful for orgnizing files nd specifying simultion settings. The
More informationUnit #9 : Definite Integral Properties, Fundamental Theorem of Calculus
Unit #9 : Definite Integrl Properties, Fundmentl Theorem of Clculus Gols: Identify properties of definite integrls Define odd nd even functions, nd reltionship to integrl vlues Introduce the Fundmentl
More informationOptions Dedicated Bellows Dedicated Bellows For the supported models, see the table of options by model number on
Dedicted Bellows Dedicted Bellows For the supported s, see the tle of options y numer on. For the dedicted ellows dimensions, see to. Item nme chemtic digrm / mounting loction urpose/loction of use Dedicted
More informationModel of the Human Eye Based on ABCD Matrix
Model of the Humn Eye Bsed on ABCD Mtrix G. Díz González nd M. Dvid Iturbe Cstillo Cittion: AIP Conf. Proc. 992, 108 (2008); doi: 10.1063/1.2926797 View online: http://dx.doi.org/10.1063/1.2926797 View
More informationAngles. Angles. Curriculum Ready.
ngles ngles urriculum Redy www.mthletics.com ngles mesure the mount of turn in degrees etween two lines tht meet t point. Mny gmes re sed on interpreting using ngles such s pool, snooker illirds. lck
More information8.2 Areas in the Plane
39 Chpter 8 Applictions of Definite Integrls 8. Ares in the Plne Wht ou will lern out... Are Between Curves Are Enclosed Intersecting Curves Boundries with Chnging Functions Integrting with Respect to
More informationReducing a DFA to a Minimal DFA
Lexicl Anlysis - Prt 4 Reducing DFA to Miniml DFA Input: DFA IN Assume DFA IN never gets stuck (dd ded stte if necessry) Output: DFA MIN An equivlent DFA with the minimum numer of sttes. Hrry H. Porter,
More information1.5 Extrema and the Mean Value Theorem
.5 Extrem nd the Men Vlue Theorem.5. Mximum nd Minimum Vlues Definition.5. (Glol Mximum). Let f : D! R e function with domin D. Then f hs n glol mximum vlue t point c, iff(c) f(x) for ll x D. The vlue
More information1. SEQUENCES INVOLVING EXPONENTIAL GROWTH (GEOMETRIC SEQUENCES)
Numbers nd Opertions, Algebr, nd Functions 45. SEQUENCES INVOLVING EXPONENTIAL GROWTH (GEOMETRIC SEQUENCES) In sequence of terms involving eponentil growth, which the testing service lso clls geometric
More informationAgilent Mass Hunter Software
Agilent Mss Hunter Softwre Quick Strt Guide Use this guide to get strted with the Mss Hunter softwre. Wht is Mss Hunter Softwre? Mss Hunter is n integrl prt of Agilent TOF softwre (version A.02.00). Mss
More informationIntroduction to Algebra
INTRODUCTORY ALGEBRA Mini-Leture 1.1 Introdution to Alger Evlute lgeri expressions y sustitution. Trnslte phrses to lgeri expressions. 1. Evlute the expressions when =, =, nd = 6. ) d) 5 10. Trnslte eh
More informationN-Level Math (4045) Formula List. *Formulas highlighted in yellow are found in the formula list of the exam paper. 1km 2 =1000m 1000m
*Formul highlighted in yellow re found in the formul lit of the em pper. Unit Converion Are m =cm cm km =m m = m = cm Volume m =cm cm cm 6 = cm km/h m/ itre =cm (ince mg=cm ) 6 Finncil Mth Percentge Incree
More informationObjective: Students will understand what it means to describe, graph and write the equation of a parabola. Parabolas
Pge 1 of 8 Ojective: Students will understnd wht it mens to descrie, grph nd write the eqution of prol. Prols Prol: collection of ll points P in plne tht re the sme distnce from fixed point, the focus
More informationName Date Class. cot. tan. cos. 1 cot 2 csc 2
Fundmentl Trigonometric Identities To prove trigonometric identit, use the fundmentl identities to mke one side of the eqution resemle the other side. Reciprocl nd Rtio Identities csc sec sin cos Negtive-Angle
More informationTopics in Analytic Geometry
Nme Chpter 10 Topics in Anltic Geometr Section 10.1 Lines Objective: In this lesson ou lerned how to find the inclintion of line, the ngle between two lines, nd the distnce between point nd line. Importnt
More informationNetwork Interconnection: Bridging CS 571 Fall Kenneth L. Calvert All rights reserved
Network Interconnection: Bridging CS 57 Fll 6 6 Kenneth L. Clvert All rights reserved The Prolem We know how to uild (rodcst) LANs Wnt to connect severl LANs together to overcome scling limits Recll: speed
More informationComplete Coverage Path Planning of Mobile Robot Based on Dynamic Programming Algorithm Peng Zhou, Zhong-min Wang, Zhen-nan Li, Yang Li
2nd Interntionl Conference on Electronic & Mechnicl Engineering nd Informtion Technology (EMEIT-212) Complete Coverge Pth Plnning of Mobile Robot Bsed on Dynmic Progrmming Algorithm Peng Zhou, Zhong-min
More informationChapter Spline Method of Interpolation More Examples Electrical Engineering
Chpter. Spline Method of Interpoltion More Exmples Electricl Engineering Exmple Thermistors re used to mesure the temperture of bodies. Thermistors re bsed on mterils chnge in resistnce with temperture.
More informationChapter44. Polygons and solids. Contents: A Polygons B Triangles C Quadrilaterals D Solids E Constructing solids
Chpter44 Polygons nd solids Contents: A Polygons B Tringles C Qudrilterls D Solids E Constructing solids 74 POLYGONS AND SOLIDS (Chpter 4) Opening prolem Things to think out: c Wht different shpes cn you
More information1 Drawing 3D Objects in Adobe Illustrator
Drwing 3D Objects in Adobe Illustrtor 1 1 Drwing 3D Objects in Adobe Illustrtor This Tutoril will show you how to drw simple objects with three-dimensionl ppernce. At first we will drw rrows indicting
More informationAlgebra II Notes Unit Ten: Conic Sections
Sllus Ojective: 0. The student will sketch the grph of conic section with centers either t or not t the origin. (PARABOLAS) Review: The Midpoint Formul The midpoint M of the line segment connecting the
More informationB. Definition: The volume of a solid of known integrable cross-section area A(x) from x = a
Mth 176 Clculus Sec. 6.: Volume I. Volume By Slicing A. Introduction We will e trying to find the volume of solid shped using the sum of cross section res times width. We will e driving towrd developing
More informationMATHS LECTURE # 09. Plane Geometry. Angles
Mthemtics is not specttor sport! Strt prcticing. MTHS LTUR # 09 lne eometry oint, line nd plne There re three sic concepts in geometry. These concepts re the point, line nd plne. oint fine dot, mde y shrp
More informationStained Glass Design. Teaching Goals:
Stined Glss Design Time required 45-90 minutes Teching Gols: 1. Students pply grphic methods to design vrious shpes on the plne.. Students pply geometric trnsformtions of grphs of functions in order to
More informationNET-ACCESS S TYPE CABINET 800mm WIDE X 1070mm DEEP FAMILY 12V305TL-DC KNOCK-OUTS FOR POU POWER CORD TOP CAP FRONT DOOR REAR SPLIT DOORS
THIS COPY IS PROVIDED ON RESTRICTED SIS ND IS NOT TO E USED IN NY WY DETRIMENTL TO THE INTERESTS OF PNDUIT CORP. SIDE PNEL TOP CP KNOCK-OUTS FOR POU POWER CORD SIDE PNEL RER S. VISIT OUR ON-LINE CTLOG
More informationDefinition of Regular Expression
Definition of Regulr Expression After the definition of the string nd lnguges, we re redy to descrie regulr expressions, the nottion we shll use to define the clss of lnguges known s regulr sets. Recll
More informationNET-ACCESS S TYPE CABINET 700mm WIDE X 1200mm DEEP FAMILY 12V305TK-DC KNOCK-OUTS FOR POU POWER CORD TOP CAP REAR SPLIT DOORS FRONT DOOR
THIS COPY IS PROVIDED ON RESTRICTED SIS ND IS NOT TO E USED IN NY WY DETRIMENTL TO THE INTERESTS OF PNDUIT CORP. SIDE PNEL TOP CP KNOCK-OUTS FOR POU POWER CORD SIDE PNEL RER S. VISIT OUR ON-LINE CTLOG
More informationToday. CS 188: Artificial Intelligence Fall Recap: Search. Example: Pancake Problem. Example: Pancake Problem. General Tree Search.
CS 88: Artificil Intelligence Fll 00 Lecture : A* Serch 9//00 A* Serch rph Serch Tody Heuristic Design Dn Klein UC Berkeley Multiple slides from Sturt Russell or Andrew Moore Recp: Serch Exmple: Pncke
More informationLETKF compared to 4DVAR for assimilation of surface pressure observations in IFS
LETKF compred to 4DVAR for ssimiltion of surfce pressure oservtions in IFS Pu Escrià, Mssimo Bonvit, Mts Hmrud, Lrs Isksen nd Pul Poli Interntionl Conference on Ensemle Methods in Geophysicl Sciences Toulouse,
More informationIf f(x, y) is a surface that lies above r(t), we can think about the area between the surface and the curve.
Line Integrls The ide of line integrl is very similr to tht of single integrls. If the function f(x) is bove the x-xis on the intervl [, b], then the integrl of f(x) over [, b] is the re under f over the
More informationInternational Conference on Mechanics, Materials and Structural Engineering (ICMMSE 2016)
\ Interntionl Conference on Mechnics, Mterils nd tructurl Engineering (ICMME 2016) Reserch on the Method to Clibrte tructure Prmeters of Line tructured Light Vision ensor Mingng Niu1,, Kngnin Zho1, b,
More informationTSGS#15(02)0025. Technical Specification Group Services and System Aspects Meeting #15, Cheju Island, Korea, March 2002
Technicl Specifiction Group Services nd System Aspects Meeting #15, Cheju Islnd, Kore, 11-14 Mrch 2002 TSGS#15(02)0025 Source: SA5 (Telecom Mngement) Title: 2 Rel-5 CR 32.205 & 32.215 (CS & PS chrging)
More informationbox Boxes and Arrows 3 true 7.59 'X' An object is drawn as a box that contains its data members, for example:
Boxes nd Arrows There re two kinds of vriles in Jv: those tht store primitive vlues nd those tht store references. Primitive vlues re vlues of type long, int, short, chr, yte, oolen, doule, nd flot. References
More information1.1 Lines AP Calculus
. Lines AP Clculus. LINES Notecrds from Section.: Rules for Rounding Round or Truncte ll finl nswers to 3 deciml plces. Do NOT round before ou rech our finl nswer. Much of Clculus focuses on the concept
More informationInstallation manual. Daikin Altherma low temperature monobloc option box EK2CB07CAV3. Installation manual. English
Instlltion mnul Dikin Altherm low temperture monobloc option box EKCB07CAV Instlltion mnul Dikin Altherm low temperture monobloc option box English Tble of Contents Tble of Contents About the documenttion.
More informationFinal Exam Review F 06 M 236 Be sure to look over all of your tests, as well as over the activities you did in the activity book
inl xm Review 06 M 236 e sure to loo over ll of your tests, s well s over the tivities you did in the tivity oo 1 1. ind the mesures of the numered ngles nd justify your wor. Line j is prllel to line.
More informationTHIS COPY IS PROVIDED ON A RESTRICTED BASIS AND IS NOT TO BE USED IN ANY WAY DETRIMENTAL TO THE INTERESTS OF PANDUIT CORP.
00 2 THIS COPY IS PROVIDED ON RESTRICTED SIS ND IS NOT TO E USED IN NY WY DETRIMENTL TO THE INTERESTS OF PNDUIT CORP. SIDE PNEL 0-3-4 PS 8-29-2 DP TOP CP RELESED TO PRODUCTION KNOCK-OUTS FOR PDU POWER
More informationDETAIL SPECIFICATION SHEET CONNECTORS, ELECTRICAL, PRINTED WIRING BOARD RECEPTACLE, CARD INSERTION, CONTACT SPACING (.156), TYPES A AND AD
IN-POUND MIL-DTL-1097/1 w/mendment 1 1 uly 011 SUPERSEDING MIL-DTL-1097/1 7 pril 010 DETIL SPEIFITION SEET ONNETORS, ELETRIL, PRINTED WIRING ORD REEPTLE, RD INSERTION, ONTT SPING (.156), TYPES ND D This
More informationMATH 2530: WORKSHEET 7. x 2 y dz dy dx =
MATH 253: WORKSHT 7 () Wrm-up: () Review: polr coordintes, integrls involving polr coordintes, triple Riemnn sums, triple integrls, the pplictions of triple integrls (especilly to volume), nd cylindricl
More informationTHIS COPY IS PROVIDED ON A RESTRICTED BASIS AND IS NOT TO BE USED IN ANY WAY DETRIMENTAL TO THE INTERESTS OF PANDUIT CORP. REAR PERFORATED SPLIT DOOR
THIS COPY IS PROVIDED ON RESTRICTED SIS ND IS NOT TO E USED IN NY WY DETRIMENTL TO THE INTERESTS OF PNDUIT CORP. TOP CP FRONT SIDE PNEL KNOCK-OUTS FOR PDU POWER CORD SIDE PNEL RER PERFORTED. VISIT OUR
More informationZZ - Advanced Math Review 2017
ZZ - Advnced Mth Review Mtrix Multipliction Given! nd! find the sum of the elements of the product BA First, rewrite the mtrices in the correct order to multiply The product is BA hs order x since B is
More informationLecture 7: Integration Techniques
Lecture 7: Integrtion Techniques Antiderivtives nd Indefinite Integrls. In differentil clculus, we were interested in the derivtive of given rel-vlued function, whether it ws lgeric, eponentil or logrithmic.
More informationAn Expressive Hybrid Model for the Composition of Cardinal Directions
An Expressive Hyrid Model for the Composition of Crdinl Directions Ah Lin Kor nd Brndon Bennett School of Computing, University of Leeds, Leeds LS2 9JT, UK e-mil:{lin,brndon}@comp.leeds.c.uk Astrct In
More informationMA1008. Calculus and Linear Algebra for Engineers. Course Notes for Section B. Stephen Wills. Department of Mathematics. University College Cork
MA1008 Clculus nd Liner Algebr for Engineers Course Notes for Section B Stephen Wills Deprtment of Mthemtics University College Cork s.wills@ucc.ie http://euclid.ucc.ie/pges/stff/wills/teching/m1008/ma1008.html
More informationThe Nature of Light. Light is a propagating electromagnetic waves
The Nture of Light Light is propgting electromgnetic wves Index of Refrction n: In mterils, light intercts with toms/molecules nd trvels slower thn it cn in vcuum, e.g., vwter The opticl property of trnsprent
More informationFig.25: the Role of LEX
The Lnguge for Specifying Lexicl Anlyzer We shll now study how to uild lexicl nlyzer from specifiction of tokens in the form of list of regulr expressions The discussion centers round the design of n existing
More informationTHIS COPY IS PROVIDED ON A RESTRICTED BASIS AND IS NOT TO BE USED IN ANY WAY DETRIMENTAL TO THE INTERESTS OF PANDUIT CORP.
00 THIS COPY IS PROVIDED ON RESTRICTED SIS ND IS NOT TO E USED IN NY WY DETRIMENTL TO THE INTERESTS OF PNDUIT CORP. SIDE PNEL 0-3-4 PS 8-9- DP TOP CP RELESED TO PRODUCTION KNOCK-OUTS FOR PDU POWER CORD
More informationCS 241 Week 4 Tutorial Solutions
CS 4 Week 4 Tutoril Solutions Writing n Assemler, Prt & Regulr Lnguges Prt Winter 8 Assemling instrutions utomtilly. slt $d, $s, $t. Solution: $d, $s, nd $t ll fit in -it signed integers sine they re 5-it
More informationSSC TIER II (MATHS) MOCK TEST - 21 (SOLUTION)
007, OUTRM LINES, ST FLOOR, OPPOSITE MUKHERJEE NGR POLIE STTION, DELHI-0009 SS TIER II (MTHS) MOK TEST - (SOLUTION). () Let, totl no. of students Totl present students 8 7 9 7 5 5 Required frction 5 5.
More informationA TRIANGULAR FINITE ELEMENT FOR PLANE ELASTICITY WITH IN- PLANE ROTATION Dr. Attia Mousa 1 and Eng. Salah M. Tayeh 2
A TRIANGLAR FINITE ELEMENT FOR PLANE ELASTICITY WITH IN- PLANE ROTATION Dr. Atti Mous nd Eng. Slh M. Teh ABSTRACT In the present pper the strin-bsed pproch is pplied to develop new tringulr finite element
More informationRight Angled Trigonometry. Objective: To know and be able to use trigonometric ratios in rightangled
C2 Right Angled Trigonometry Ojetive: To know nd e le to use trigonometri rtios in rightngled tringles opposite C Definition Trigonometry ws developed s method of mesuring ngles without ngulr units suh
More informationCSCI 104. Rafael Ferreira da Silva. Slides adapted from: Mark Redekopp and David Kempe
CSCI 0 fel Ferreir d Silv rfsilv@isi.edu Slides dpted from: Mrk edekopp nd Dvid Kempe LOG STUCTUED MEGE TEES Series Summtion eview Let n = + + + + k $ = #%& #. Wht is n? n = k+ - Wht is log () + log ()
More informationCOMP 423 lecture 11 Jan. 28, 2008
COMP 423 lecture 11 Jn. 28, 2008 Up to now, we hve looked t how some symols in n lphet occur more frequently thn others nd how we cn sve its y using code such tht the codewords for more frequently occuring
More informationAngle Relationships. Geometry Vocabulary. Parallel Lines November 07, 2013
Geometr Vocbulr. Point the geometric figure formed t the intersecon of two disnct lines 2. Line the geometric figure formed b two points. A line is the stright pth connecng two points nd etending beond
More informationMath 17 - Review. Review for Chapter 12
Mth 17 - eview Ying Wu eview for hpter 12 1. Given prmetric plnr curve x = f(t), y = g(t), where t b, how to eliminte the prmeter? (Use substitutions, or use trigonometry identities, etc). How to prmeterize
More informationThe notation y = f(x) gives a way to denote specific values of a function. The value of f at a can be written as f( a ), read f of a.
Chpter Prerequisites for Clculus. Functions nd Grphs Wht ou will lern out... Functions Domins nd Rnges Viewing nd Interpreting Grphs Even Functions nd Odd Functions Smmetr Functions Defined in Pieces Asolute
More informationNOTES. Figure 1 illustrates typical hardware component connections required when using the JCM ICB Asset Ticket Generator software application.
ICB Asset Ticket Genertor Opertor s Guide Septemer, 2016 Septemer, 2016 NOTES Opertor s Guide ICB Asset Ticket Genertor Softwre Instlltion nd Opertion This document contins informtion for downloding, instlling,
More information12V305TM-DC DRAWN BY DATE CHK SCALE SIZE
THIS COPY IS PROVIDED ON RESTRICTED SIS ND IS NOT TO E USED IN NY WY DETRIMENTL TO THE INTERESTS OF PNDUIT CORP. TOP CP SIDE PNEL KNOCK-OUTS FOR PDU POWER CORD PERFORTED SINGLE HINGE SIDE PNEL RER PERFORTED
More information6.2 Volumes of Revolution: The Disk Method
mth ppliction: volumes by disks: volume prt ii 6 6 Volumes of Revolution: The Disk Method One of the simplest pplictions of integrtion (Theorem 6) nd the ccumultion process is to determine so-clled volumes
More informationMATLAB Session for CS4514
MATLAB Session for CS4514 Adrin Her her @wpi.edu Computing & Communictions Center - November 28, 2006- Prt of the notes re from Mtlb documenttion 1 MATLAB Session for CS4514 1. Mtlb Bsics Strting Mtlb
More informationMachine vision system for surface inspection on brushed industrial parts.
Mchine vision system for surfce inspection on rushed industril prts. Nicols Bonnot, Rlph Seulin, Frederic Merienne Lortoire Le2i, CNRS UMR 5158, University of Burgundy, Le Creusot, Frnce. ABSTRACT This
More informationData sharing in OpenMP
Dt shring in OpenMP Polo Burgio polo.burgio@unimore.it Outline Expressing prllelism Understnding prllel threds Memory Dt mngement Dt cluses Synchroniztion Brriers, locks, criticl sections Work prtitioning
More informationUT1553B BCRT True Dual-port Memory Interface
UTMC APPICATION NOTE UT553B BCRT True Dul-port Memory Interfce INTRODUCTION The UTMC UT553B BCRT is monolithic CMOS integrted circuit tht provides comprehensive MI-STD- 553B Bus Controller nd Remote Terminl
More informationAML710 CAD LECTURE 16 SURFACES. 1. Analytical Surfaces 2. Synthetic Surfaces
AML7 CAD LECTURE 6 SURFACES. Anlticl Surfces. Snthetic Surfces Surfce Representtion From CAD/CAM point of view surfces re s importnt s curves nd solids. We need to hve n ide of curves for surfce cretion.
More informationSystems I. Logic Design I. Topics Digital logic Logic gates Simple combinational logic circuits
Systems I Logic Design I Topics Digitl logic Logic gtes Simple comintionl logic circuits Simple C sttement.. C = + ; Wht pieces of hrdwre do you think you might need? Storge - for vlues,, C Computtion
More informationNET-ACCESS S TYPE VED READY CABINET NO CASTERS 800mm WIDE X 1200mm DEEP FAMILY 12V352CJ-DC VED TOP CAP SOLID REAR FRONT SINGLE HINGE SPLIT SIDE PANEL
SPLIT SIDE VED TOP CP SINGLE HINGE SPLIT SIDE SOLID. VISIT OUR ON-LINE CTLOG T WWW.PNDUIT.COM FOR LIST OF CURRENT PRTS PPLICLE FOR USE WITH THIS PRODUCT.. PRIMRY DIMENSIONS RE IN MILLIMETERS. 3. INDEPENDENT
More information