MARC

 008021018s1999        ulka                    000a    kor
■020    ▼a89-8458-006-6
■0801  ▼a62-11
■082    ▼a621.815▼b최42ㅇ▼223
■090    ▼a621.815▼b최42ㅇ
■1000  ▼a최정영,  박규서
■24510▼a엔지니어링을  위한  그래픽-投象  System  &  챠트와  그래픽/▼d최정영,  박규서  공역.▼n14
■260    ▼a서울:▼b(도서출판)골드,▼c1999
■300    ▼a523p.:▼b삽도;▼c24cm
■44000▼a기계공학실무시리즈;▼v14
■505    ▼a제13장  기하학적  도면  기술▼a13.1  소개▼c3▼a13.2  직선▼c4▼a13.3  선과  선  사이의  관계▼c8▼a13.4  백터  선도▼c20▼a13.5  공점적인  공면의  힘  시스템▼c20▼a13.6  평면들의  관계▼c24▼a13.7  선과  평면의  관계▼c32▼a13.8  Skew선▼c50▼a13.9  원뿔의  작도▼c5400▼a13.10  현장  문제▼c6711▼a13.11  비틀림  표면▼c6822▼a제14장  교차와  전개기법33▼a14.1  소개▼c9744▼a14.2  기하학적인  표면▼c9755▼a14.3  교차를  구하기▼c9766▼a14.4  두  개  평면의  교차▼c10077▼a14.5  평면과  프리즘의  교차▼c10188▼a14.6  평면과  피라밋드의  교차▼c10399▼a14.7  평면과  실린더의  교차▼c10500▼a14.8  평면과  원뿔의  교차▼c10811▼a14.10  평면과  이중  곡선  표면의  교차▼c11222▼a14.11  두  개  프리즘의  교차▼c11333▼a14.12  가시성에  대한  규칙▼c11544▼a14.13  프리즘과  피라밋드의  교차▼c11755▼a14.14  두  개  피라밋드의  교차▼c11866▼a14.15  교차  가능한  종류▼c11977▼a14.16  두  개  원뿔의  교차▼c12188▼a14.17  실린더와  원뿔의  교차▼c12899▼a14.18  두  개  실린더의  교차▼c13200▼a14.19  이중  곡선의  표면을  가진  실린더▼c14211▼a14.20  전통적인  교차▼c14322▼a14.21  표면들의  전개▼c14433▼a14.22  프리즘의  전개▼c14444▼a14.23  피라밋드의  전개▼c14655▼a14.24  실린더의  전개▼c14766▼a14.25  원뿔의  전개▼c15177▼a14.26  전이(Transition)의  전개▼c15488▼a14.27  삼각형  분할에  의한  전개▼c16099▼a14.28  이중  곡선  표면의  전개▼c16100▼a14.29  판금  조인트▼c16411▼a14.30  Bend  반경과  여유▼c16422▼a14.31  주형선에  기준한  전개▼c16533▼a13.32  밴드  릴리프(Bend  Relief)▼c16644▼a제15장  축측(軸測)  투영법55▼a15.1  소개▼c18566▼a15.2  회전에  의한  등각(isometric)투영▼c18577▼a15.3  보조  투상에  의한  등각(isometric)투영▼c18688▼a15.4  등각(isometric)  투영과  비교되느  ㄴ등각투영  도면▼c18799▼a15.5  용어의  정의▼c18900▼a15.6  직선들로  구성된  평면  도형의  등각투영(isometric)▼c19111▼a15.7  등각투영(isometric)에서의  원과  곡선▼c19222▼a15.8  물체의  등각투영  (isometric)  도면,  Box  방법▼c19933▼a15.9  원을  개입시키는  물체▼c20244▼a15.10  작도에서의  등각투영(isometric)  평면의  사용▼c20455▼a15.11  등각투영(isometric)에  있어서의  실린더의  교차▼c20766▼a15.12  중앙선  배치에  의한  작도▼c20977▼a15.13  등각투영(isometric)  단면도▼c20988▼a15.14  구와  다른  굴곡진  부품의  등각투영(isometric)▼c21199▼a15.15  이중-굴곡  표면의  등각투영(isometric)▼c21200▼a15.16  스크루  나사의  등각투영  (isometric)▼c21311▼a15.17  등각투영(isometric)  축의  위치▼c21422▼a15.18  등각투영(isometric)의  장점▼c21533▼a15.19  등각투영(isometric)  도면의  치수기입▼c21544▼a15.20  정육방정  투영(dimetric)  도면▼c21855▼a15.21  실제의  부등각  투영▼c22066▼a15.22  등각(isometric)  투영도의  작도▼c22477▼a15.23  사영(斜影,  Trimetric)  투영의  작도▼c22588▼a15.24  분해된  입체적인  조립품▼c22799▼a15.25  실제적인  고려사항▼c22800▼a15.26  다른  기계적인  기구▼c22911▼a제  16장  경사투영(傾斜投影)22▼a16.1  기본적인  원칙▼c24533▼a16.2  실제적인  그리고  이론적인  작도  방식▼c24644▼a16.3  경사투영의  종류▼c24655▼a16.4  캬발리어(Cavalier)  투영도의  전통적인  작도▼c24966▼a16.5  Cavalier  투영으로  물체를  그리기▼c25277▼a16.6  Cabinet  도면의  작도▼c25588▼a16.7  일반적인  경사투영▼c25699▼a16.8  중앙선  배치▼c25700▼a16.9  경사투영도의  절개▼c25711▼a16.10  경사투영도의  치수기입▼c25922▼a16.11  경사투영도에서의  스크류  나사▼c26033▼a16.12  3차원  곡선▼c26144▼a16.13  이중  곡선을  가진  표면▼c26255▼a16.14  경사투영도의  이론적인  작도▼c26266▼a16.15  클라이노그래픽(Clinographic)  투영▼c26477▼a16.16  경사투영도의  장점▼c26688▼a제17장  투시도(Perspective)  작도기법99▼a17.1  투시도의  정의▼c27900▼a17.2  투시도의  기본적인  용어와  관계▼c28011▼a17.3  그림  평면의  위치▼c28022▼a17.4  보는  점의  위치▼c28133▼a17.5  물체의  위치▼c28444▼a17.6  투시도의  작도  방법의  정의▼c28555▼a17.7  눈빛  방법에  의한  작도▼c28766▼a17.8  소멸점  방법에  의한  작도▼c28877▼a17.9  소멸점  방법에  의한  물체의  투시도  작도▼c29188▼a19.10  조합방식▼c29299▼a19.11  투시도의  종류▼c2940000▼a19.12  평행  또는  한  점  투시도▼c2940101▼a19.13  조합방식에  의한  각진  또는  두  개점  투시도▼c2960202▼a17.14  원  또는  곡선의  투시도▼c2980303▼a17.15  소멸점  궤적▼c3000404▼a17.16  측정점  방식▼c3010505▼a17.17  3  점  투시도▼c3080606▼a17.18  투시도에서의  음영과  그림자▼c3130707▼a17.19  투시도에  의한  스케칭▼c3220808▼a19.20  투시  격자▼c3270909▼a제18장  차트와  다이아그램(Chart  &  Diagram)1010▼a18.1  차트의  사용▼c3431111▼a18.2  차트의  분류▼c3431212▼a18.3  직각  좌표  위의  챠트▼c3441313▼a18.4  챠트의  작성  방법▼c3441414▼a18.5  챠트의  해석▼c3481515▼a18.6  대수의  챠트(Logarithmic  chart)▼c3501616▼a18.7  준대수의  챠트(Semilogarithmic  chart)▼c3501717▼a18.8  세  개의  선의  챠트(Trilinear  chart)▼c3511818▼a18.9  극  챠트(Polan  chart)▼c3521919▼a18.10  파이  선도  또는  부채꼴(sector)챠트▼c3522020▼a18.11  막대챠트▼c3552121▼a18.12  Flow와  챠트  구성▼c3572222▼a18.13  분포  선도(Distribution  Diagrams)▼c3582323▼a18.14  계산  챠트(Computation  charts)▼c3592424▼a18.15  3차원  챠트(Three  Dimensional  Charts)▼c3592525▼a18.16  인쇄  또는  영사용  슬라이드에  대한  챠트와  선도▼c3602626▼a제19장  도형적인  벡터  분석(Graphic  Vector  Analysis)2727▼a19.1  소개▼c3732828▼a19.2  정의▼c3732929▼a19.3  두  개  힘의  합성▼c3743030▼a19.4  공점의  공면의  벡터  합성▼c3763131▼a19.5  공점의  비공면의  벡터의  합성▼c3783232▼a19.6  힘의  분해(Resolution  of  Forces)▼c3793333▼a19.7  평형(Equilibrirm)▼c3803434▼a19.8  3차원  시스템에서의  벡터의  분해▼c3823535▼a19.9  비공점의  공면의  벡터의  합성▼c3853636▼a19.10  현(弦,  String)  다각형▼c3863737▼a19.11  벡터  시스템의  합성력▼c3883838▼a19.12  평행력(Parallel  Forces)▼c3893939▼a19.13  면적의  중심▼c3914040▼a19.14  한  점에  대한  힘의  모멘트▼c3934141▼a19.15  빔  상의  모멘트(Moments  on  a  Beam)▼c3944242▼a19.16  관성  모멘트(Moment  of  Inertia)▼c3964343▼a19.17  회전  반경▼c3994444▼a제20장  경험적인  공식에  대한  도형  배치도4545▼a20.1  경험적인  공식의  사용▼c4114646▼a20.2  자료의  제시▼c4114747▼a20.3  제한(Limitation)▼c4124848▼a20.4  도형적인  작업의  정밀도▼c4124949▼a20.5  공식  형태의  선정▼c4145050▼a20.6  곡선의  수정▼c4155151▼a20.7  공식을  결정하는  방식▼c4205252▼a20.8  직사각형  좌표용지  위의  직선▼c4205353▼a20.9  준대수  용지  위의  직선▼c4225454▼a20.10  대수  용지  위의  직선▼c4245555▼a20.11  첫  번째  두  개  방식에  의한  문제의  풀이▼c4275656▼a20.12  오차  방식에  의한  공식의  검산▼c4285757▼a20.13  직선이  아닌  곡선▼c4295858▼a제21장  노모그래프  작도와  용도5959▼a21.1  노모그래프▼c4396060▼a21.2  정의▼c4406161▼a21.3  함수의  스케일▼c4416262▼a21.4  환산  챠트▼c4446363▼a21.5  3개  변수  평행한  스케일  챠트▼c4476464▼a21.6  Z-또는  N-  챠트▼c4566565▼a21.7  4개  변수  평행한  스케일  챠트▼c4636666▼a21.8  비례  챠트▼c4676767▼a21.9  조합  챠트▼c4706868▼a제22장  수학적  도표6969▼a22.1  소개▼c4837070▼a22.2  수학(Arithmetic)▼c4837171▼a22.3  대수학(Algebra)▼c4937272▼a22.4  도표에  의한  미적분학▼c4967373▼a22.5  적분학(Integral  Calculus)▼c4967474▼a22.6  면적  방식에  의한  적분▼c4977575▼a22.7  적분  상수▼c5017676▼a22.8  불규칙한  곡선의  적분▼c5027777▼a22.9  미분학▼c5027878▼a22.10  접선  방식에  의한  미분▼c5057979▼a22.11  미분에  대한  현  다각형의  사용▼c5088080▼a22.12  불규칙한  곡선의  도함수▼c5108181▼a22.13  면적  방식에  의한  미분▼c5118282
■9500  ▼b￦30000
■971    ▼a최정영,  박규서  공역

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