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| Авторизация |
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| Wen-Tsun W. — Mathematics Mechanization |
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| Предметный указатель |
c3n1. 10 c3t2.
2 : 1 Principle c2s2. 3
4-bar linkage c8d1. 1
4-bar linkage design c8s8. 3
6-Pole Theorem c7e2. 5
6R-robot c6d5. 1
8-triad configuration c7e3. 1
8-Triad Theorem c7e3 1 c7e4.
Affine algebraic variety c3s3. 2
Affine space c3s3. 1 c3nl.
Affine variety c3s3. 2 c3d2.
Al-Khwarizmi, fl. ( + 842 — + 847) c1s1. 3
Algebraic correspondence c5s5. 2 c5d2.
Algebraic cycle c5s5. 3
Algebraic equivalence class c5s5. 3
Algebraic equivalence group c5s5. 3
Algebraic line c7s7. 1
Algebraic variety c3s3. 2 c3d2.
Algebraic variety associated to an irreducible asc-set c3d6. 5 c3d6.
Algebraically parallel c7s7. 1
Algebriac equivalence c5s5. 3
Algorithm Bas-Set c3s3. 4
Algorithm Char-Set c3s3. 4
Annotations, or Annotations to Nine Chapters c1s1. 1 c1s1. c2s2.
Antonisz Value (of ) c2s2. 3
Appolonius Problem c6s6. 3 c6e3.
Approximate char-series c6d2. 5
Approximate char-set c6d2. 5
Approximate factorization c6d2. 6
Arithmetic c1s1. 1
Art of Mending (=Zhui Shu) c1s1. 1 c2s2.
Asc-set c3s3. 3 cÇaÇ. c6s6.
ascending order c3s3. 3 c3d3. c3d3.
Ascending set c3s3. 3 c3d3. c3d3. c6s6.
Autoreduced polset c4d2. 7
Autoreduced set c4d1. 9
Autoreduced tuple-set(s) c4d1. 9
Auxiliary equations c6s6. 1
Axiom of infinity c7s7. 1
Bas-set c3a3. 2
Bas-Set Algorithm c3s3. 4
Basic field (= ground field) c3s3. 1 c3n1.
Basic set c3s3. 3 c3d3.
Basis of variety c3s3. 2 c3d2.
Biao c1s1. 1 c2s2.
Bifurcation hand-position (of robot) c6d5. 10
Bifurcation position (of robot hand) c6d5. 10
Bisector (of oriented angle) c7d2. 4
Bokowski Theorem c2s2.2 c2e2.
Bounded coordinates (of extended point) c3s3. 1 c3d1.
Broken-Bamboo Problem c2s2. 3
Buchberger Theorem c4t2. 6
Burmester geometric theory c8s8. 3
Burmester Theorems c8pp3. 3 c8pp3.
CAGD (= Computer-Aided Geometry Design) c8s8. 4
Canonical form c4d5. 1 c4d5. c4n5.
Canonical representation (of extended point) c3s3. 1
Canonical representation (of extended point) (of pol) c4s3. 7
CaO c1s1. 1
Cavalieri principle c2s2. 3
Cavalieri, B. ( + 1598, +1647) c2s2. 3
Center (of vortex configuration) c6s6. 4
Center curve c8d3 3
center point c8d3.2
Central configuration c6s6. 4 c6d4.
Char-pols c3a4 1
Char-series c3s3. 5 c3d5.
Char-set c3s3. 4 c3a4.
Char-Set Algorithm c3s3. 4
Char-set Method c3 c6s6.
Characteristic pols c3d4. 1
Characteristic series c3s3. 5 c3d5.
Characteristic set c3s3. 4 c3d4.
Characteristic set modulo factors c3s3 4 c3d4.
Chern character c5d3 15
Chern classes c5s5. 3 c5d3. c8s8.
Chern classes of partition c5s3. 10 c5d3.
Chern numbers c5s5. 3 c5d3. c5n3.
Chern, S. S. c5s5. 3
Chinese remainder theorem c1s1. 1
Chou - Gao Theorem c7t4. 1
Chou - Schelter - Yang Theorem c4t4. 10
Chow basis c3d6. 8 c5d2.
Chow coordinates c5s5. 2 c5d2.
Chow form c3t6. 8 c5d2. c5t2.
Chow ring c5s5. 3 c5d3.
Chow, W. L. c3s3. 6 c5s5. c5s5. c5t3.
City - Width Problem c1s1. 2 c2s2.
Class (of polynomial) c3d2. 1
Class set (of polset) c3d5. 5
Close ratio (of ) c2s2. 3
Coarse ratio (of ) c2s2. 3
Codimension c5s5. 3 c5d3. c5n3.
Collins - Li phenomenon c3s3. 4 c6s6.
Collision Problem c8e2. 7
Complete ascending set c3d3. 19
Complete tuple-set(s) c4d1. 13
Completed homogeneous coordinates c3d1. 11
Completed pols c4d4. 3 c4n3.
Completed polset c4d3. 3
Completed projective space c3d1. 11
Completion c4d1. 12 c4n1. c4d3. c4n3.
Completion of tuple-set(s) c4d1. 12 c4n1.
Complex algebraic variety c5s5. 1
Complex variety c5d1. 12 c5s5.
Complexification (of real variety) c5d1. 16
Computer wise fashion (of geometry theorem-proving) c2s2. 2
Computerwise stage (of geometry theorem-proving) c2s2. 2
Conclusion (of theorem) c7s7. 1 c7d1. c7d1. c7d1.
Condensed coefficients c6s6. 1
Configuration class c6d4. 3
Configuration space c6d5. 3
Conjugate points c3s3. 1 c3dl. c3e1. c3e1.
Contractible irreducible decomposition (of varieties) c3d2. 15
Contraction c4d1. 14 c4n1. c4d3. c4n3.
Contraction of complete tuple-set(s) c4d1. 14 c4n1.
Control parameters (of robot) c6d5. 2
Control space (of robot) c6d5. 4
Coordinate at infinity c3d1. 11
Coordinate sum of tuple(s) c4d1. 1 c4n1.
Coordinates (of extended point) c3d1. 3
Coordinates of tuple(s) c4d1. 1 c4n1.
Counting board c1s1. 1
Counting principle c5s5. 2 c5t2.
Counting rod c1s1 1
Coupler curve c8d1. 1 c8e1.
Coupler plane c8d1. 1
Coupler point c8d1. 1
Coupler rod c8d1. 1
Cover of tuple(s) c4d1. 18
Cubic Syzygy Theorem c7e2. 6
Cubic-Root Extraction Shu c1s1. 1
Cycle (of algebraic variety) c5s5. 3
Dead position (of robot hand) c6d5. 11
Definig polynomial set (of extended point) c3d1. 7 c3r1. c3r1.
Defining asc-set (of extended point) c3d6. 4
Defining ascending set (of extended point) c3d6. 4
Defining equations (of extended point) c3d1. 7
Defining field c3d1. 5
Defining polynomials (of extended point) c3d1. 7 c3r1.
Degeneracy condition c7s7. 1
Degeneracy position (of robot hand) c6d5. 12
Degenerate c7s7. 1
Degenerate sense c7s7. 1
Degree (of algebraic variety) c5d1. 5
Degree (of pol) c3d3. 1 c3n3.
Degree set (of polset) c3d5. 6
Degree-tuple c4d2. 2
Degree-tuple-set c4d2. 6 c4n2. c4d4.
Denavit — Hartenberg coordinate system c6d5. 13
| Denavit — Hartenberg frame c6n5. 1
Desargues Axiom c7s7. 1 c7d1.
Desargues theorem c2s2. 1 c2e1. c2e1. c3e6. c3e6. c7s7. c7e3.1
Desargues, G., ( + 1593, + 1662) c2s2. 1
Desarguesian axiomatic system c7d7. 1
Desarguesian geometry c7s7. 1
Descartes, R., ( + 1596, + 1650) c1s1. 3 c2s2.
Descartesian fashion (of geometry theorem-proving) c2s2. 1
Descartesian program c1s1. 3 c6s6.
Descartesian stage (of geometry theorem-proving) c2s2. 1
Differential geometry c7s7. 1
DIMENSION c3s3. 1 c3d1. c3s3. c3d2.
Ding-fa c1s1. 2
Discriminant c6d5. 18
Discriminant system c8e1. 8 c8r1. c8s8.
Divisor of tuple(s) c4d1. 3
Dominant class c3s3. 5 c3d5.
Dominant component c8d4. 1
Dominant degree c3s3. 5 c3d5.
Dual (of Schbert cycle) c5d3. 4 c5n3.
Dual Grassmannian coordinates c5d2. 8
Dual of fundamental Schubert Cycle c5d3. 4 c5n3.
E-point c5a5. 1
E-value c5a5. 1
E-zero c5a5. 1
Earth element c1s1. 2 c2s2.
Ehresmann class c5d3. 7 c5d3.
Ehresmann symbol c5d3. 2
Ehresmann, Ch., ( + 1905, +1979) c5s5. 3
Elementary geometry c7s7. 1
Eliminant c3s3 5 c3d5.
Elimination c1s1. 2
Ellipse Problem c8e2. 5
End-effector c6d5. 1
Enumerative geometry c6s6 3
Equality domain c7d1. 11
Equi - Bisector Theorem c7e4. 5 c7e4.
Erd s Problem c8s8. 5
Essential part c6e2. 2
Euclid, fl. 300B.C. c2s2. 1
Euclidean fashion (of geometry theorem-proving) c2s2. 1
Euclidean geometry c7d1. 8
Euclidean stage (of geometry theorem-proving) c2s2. 1
Euler inequality c7s7. 4 c7e4.
Euler ratio c7s7. 4 c7e4.
Euler, L., ( + 1707, +1783) c7s7. 4
Evolution PDE c8s8. 5
Exact representation c6d2. 1 c6d2.
Explicitly constructible c7d2. 1
Explicitly constructible type c7d2. 1
EXPONENT c3s3. 5 c3d5.
Extended point c3s3. 1 c3d1.
Extension field c3s3. 1 c3d1.
Extremal point c5d5. 1
Extremal Problem E c5s5. 5
Extremal value c5d5. 2
Extremal zero c5d5. 1
FA c1s1.2
Fang - Cheng c1s1. 2
Fang - Cheng Shu c1s1. 2
Fermat last theorem c3e2. 3
Feuerbach theorem c7r1. 2 c8e1.
Finite geometry c7rl. 8 c8s8.
Finite kernel set c5d5. 8 c5t5. c5n5.
Finite Kernel Theorem c5t5. 2 c5t5.
Fixed configuration c6d4. 5 c6r4.
Formula of Pieri - Giambelli c5s5. 4
Free coordinates (of extended point) c3s3. 1 c3d1.
Fundamental Schubert Cycle c5d3. 3
Gamkrelidze - Todd classes c5d3. 8
Gauss - Line Theorem c1s1. 2 c2e1.
Gauss Pentagon Theorem c8e1. 3
Gauss, C.F., ( + 1777, + 1856) c1s1. 3 c2s2.
Gaussian elimination c1s1. 3 c6s6.
Generic hand-position (of robot) c6d5. 8
Generic line, etc. c3r2. 6
Generic point c3s3. 2 c3d2.
Generically true c2s2. 2
Geng Shouchang, fl. ( - 57, - 54) c1s1. 1
Geometric - Loci Problem c5s5. 4 c5r4.
Geometric constraints c6d5. 2
Geometrical line c7s7. 1
Geometrically parallel c7s7. 1
Geometry-problem solving c2s2. 3
Geometry-theorem proving c2
Gou c2s2. 3
Gou - Gu Form c1s1. 1 c2s2.
Gou - gu rational triple c2s2. 3 c3e2.
Gou - Gu Theorem c2s2. 3
Grassmannian variety c5n2. 5 c5t2.
Grassmannian variety of composite elements c5n2. 5 c5t2. c5s5. c5d3.
Greatest common multiple of tuple(s) c4dl. 6 c4n1.
Groebner basis c4d2. 15
Groebner basis of an ideal c4d2. 16
Gu c2s2. 3
Guo Shoujing, ( + 1213 — +1316) c2s2. 3
Hand (of robot) c6d5. 1
Hand-position (of robot) c6d5. 7
Healthy approximation c6s6. 1
Healthy exact representation c6d2. 7
Heaven’s - Element Shu c1s1. 1 c1s1. c2s2.
Heaven’s element c1s1. 1 c1s1. c2s2.
Hensel construction c6s6. 2 c6t2.
Heron - Qin Formula c2s2. 3
Heron formula c2s2. 1 c2el.
Heron, fl. + 62(?) c2s2. 1
Higher ordering c3d3. 5 c3d3.12 c3d5.10 c3d5. c4d1. c4n1. c4d2. c4n2. c4d2. c4n2. c4d2. c4n2.
Hilbert class (of theorems) c2s2. 1
Hilbert Finite-Basis Theorem c3pf2. 9 c5pf1.
Hilbert mechanization theorem c2s2. 2 c7t2.
Hilbert, D., ( + 1862 — + 943) c2s2. 1 c2s2. c7s7. c7s7.
Hilbertian domain c7d1. 10
Hilbertian fashion (of geometry theorem-proving) c2s2. 1
Hilbertian stage (of geometry theorem-proving) c2s2. 1
Hilbertian type c7d2. 1
Homogeneous point c3dl. 11
Homogeneous polset c3d2. 18 c3n2.
Homogeneous polynomial c3d1. 12
Homogeneous zero c3d2. 18 c3n2.
Hu - Wang Method (of factorization) c4s4. 5
Hybrid method (of polynomial equations-solving) c6s6. 2
Hypothesis c7s7. 1 c7d1. c7d1. c7d1.
Ideal (associated to an irreducible asc-set) c3d6. 7
Ideal (of point set) c5d1. 14 c5n1.
Ideal( ) c3r6. 5 c4n2.
Ideal[ ] c3n6. 3
Image-variety (of irreducible algebraic correspondence) c5d2. 6 c5n2.
Implicit equations c5r4. 2
Implicitizaion Problem c5s5. 4
Implicitization c5d4. 2
In- and Es-Center Theorem c7t3. 3
Incomparable ordering c3d5. 11 c3n5. c4d2. c4n2. c4d2.10 c4n2. c4d2.11 c4n2.
Incomplete ascending set c3d3. 19
Index-set (of pol) c3d3. 1
Inertial coordinate system c6d4. 2
Initial (of pol) c3s3. 3 c3d3.
Initial-product c3s3. 3 c3d3.
Initial-separant-product c3s3. 3 c3d3.
Integer tuple(s) c4d1. 1
Intersection morphism c5d3. 12
Intersection ring c5s5. 3 c5d3.
Inverse kinematic equations c6s6. 5 c6d5.
Inverse tangential morphism c5d3. 11
Irreducible algebraic correspondence c5d2. 2
Irreducible ascending set c3d6. 2 c3d6.
Irreducible component c3d2. 16
Irreducible decomposition (of varieties) c3s3. 2 c3d2. c3t2.
Irreducible variety c3d2. 12
Jacobi, Carl G. J., ( + 1804, +1851) c5s5. 5 c8s8.
Jacobian condition c8s8. 5
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