|
|
 |
| Авторизация |
|
|
|
| Поиск по указателям |
|
|
|
|
|
|
|
 |
|
|
|
| Ito K. — Encyclopedic Dictionary of Mathematics. Vol. 2 |
|
|
|
| Предметный указатель |
Root real (of an algebraic equation) 10.E
Root simple (in a root system) 13.J
Root simple (of a semisimple Lie algebra) 248.M
Root simple (of an algebraic equation) 10.B
Root subspace (of a linear operator) 390.B
Root subspace (of a semisimple Lie algebra) 248.K
Root system (in a vector space over Q) 13.J
Root system (of a semisimple algebraic group) 13.J
Root system (of a semisimple Lie algebra) 248.K
Root system (of a symmetric Riemannian space) 413.F
Root system fundamental (of a semisimple Lie algebra) 248.N
Root system irreducible 13.L
Root vector 390.B
Roquettc, Peter Jaques 118.D
Rose, Milton Edward 353.r
Rosen gradient projection method 292.E
Rosen, Judah Ben 292.E
Rosenberg, Alex 29.r
Rosenberg, Ivo G. 75.D
Rosenberg, Jonathan M. 437.r
Rosenblatt, Murray 395.r 421.r
Rosenbloom, Paul Charles 255.D E
Rosenblueth, Arturo 95.r
Rosenblum, Marvin 331.E 421.r
Rosenhain, Johann Georg 3.A
Rosenhead, Louis 205.r
Rosenlicht, Maxwell 9.F 13.B r
Rosenthal, Peter 251.r
Roshko, Anatol 205.r
Ross, George G. 438.C
Ross, Kenneth A. 192.r
Ross, Ronald 263.A
Rosser, John Barkley 33.r 145 156.E r
Rossetti, C. 132.r
Rossi, Hugo 21.r23.r 164.C G
Rot (rotation) 136.D 442.D App. Table
Rota, Gian-Carlo 66.r 203.r
Rotatable 102.M
Rotation App. A Table
Rotation (of a differentiable vector field) 442.D
Rotation (on a locally compact Abelian group) 136.D
Rotation axis of (of a surface of revolution) 111.I
Rotation group 60.I
Rotation number 99.D 111.E 126.I
Rotation theorem 438.B
Rotational 205.B
Rotational coordinates App. A Table
Roth theorem 118.D 182.G
Roth, Klaus Friedrich 118.D 182.G
Roth, Leonard 12.r 16.r
Rothstein, Wolfgang 21.M
Rotman, Joseph J. 2.E
Rouche theorem 10.E 99.D 198.F
Rouche, Eugene 10.E 99.D 198.F
Rouche, Nicolas 290.r
Rouet, A. 150.G
Roulette 93.H
Roumieu, Charles 125.A U
Roundoff error 138.B
Roundoff error global 303.B
Rourke, Colin Patrik 65.r 147.Q r
Roussarie, Robert 154.G H
Roussas, George Gregory 399.N r K.
Row (of a matrix) 269.A
Row (of a matrix)iterated series by (of a double series) 379.E
Row (of a matrix)repeated series by (of a double series) 379.E
Row finite matrix 269.K
Row nullity (of a matrix) 269.D
Row vector 269.A
Roy, Prabir 117.C
Roy, Samarendra Nath 280.B
Royden compactification 207.C
Royden theorem, Arens- 36.M
Royden, Halsey Lawrence 21.O 36.M 164.K 166.r 207.C D r I
Rozanov, Yuril Anatol’evich 176.r 395.r
Rozenfel’d (Rosenfel’d) B.I. 154.G
Rozhdestvenskii, Boris Leonidvich 204.r
rth differential 286.E
rth syzygy 369.F
Rubel, Lee A. 164.J
Rudakov, Aleksel Nikolaevich 15.r
Rudin, Mary Ellen 425.Y
Rudin, Walter 20.r 36.r 84.r 87.r 106.r 164.I K. r
Rudolph, Daniel Jay 136.E F
Rudvalis, Arunas 151.I
Rueckert zero-point theorem 23.B
Ruelle scattering theorey, Haag- 150.D
Ruelle, David Pierre 126.A J K M N r G H r r r
Ruffini, Paolo 172.A 190.Q
Ruh, Ernst A. 178.r
Ruin probability 214.C
Rule Adler — Weisberger sum 132.C
Rule chain (on the differentiation of composite functions) 106.C
Rule Cramer 269.M
Rule Feynman 146.A B
Rule formation 411.D
Rule midpoint 303.E
Rule Napier App. A Table
Rule of inference 411.I
Rule product 299.D
Rule projection 31.B
Rule selection 351.H
Rule sequential decision 398.F
Rule Simpson’s 1/3 299.A
Rule Simpson’s 3/8 299.A
Rule slide 19.A
Rule stopping 398.F
Rule terminal decision 398.F
Rule trapezoidal (of numerical integration) 299.A
Rule trapezoidal (of numerical solution of ordinary differential equations) 303.E
Rule univalence superselection 351.K
Ruled surface (algebraic surface) 15.E
Ruled surface (in differential geometry) 111.I
Ruled surface criterion of 15.E
Ruler 155.G 179.A
Run (in a sequence of Bernoulli trials) 396.C
Rund, Hanno 152.C r
Runge phenomenon 223.A
Runge theorem (on polynomial approximation) 336.F
Runge — Kutta (P, p) method, region of absolute stability of 303.G
Runge — Kutta method 303.D
Runge — Kutta method explicit 303.D
Runge — Kutta method general 303.D
Runge — Kutta method implicit 303.D
Runge — Kutta method pseudo- 303.D
Runge — Kutta method semi-explicit 303.D
Runge — Kutta method semi-implicit 303.D
Runge — Kutta — Gill method 303.D
Runge, Carl David Tolme 19.r 118.D 223.A 301.D 303.D 416.F
Running, Theodore Rudolph 19.r
Ruskai, Mary Beth 212.B
Russell paradox 319.B
Russell, Bertrand Arthur William 156.A B r r411.A K r
Rutman, Moisel Aronovich 89.r 310.H
Ryan, PatricJ. 365.r
Ryll-Nardzewski, Czeslaw 22. E
Ryser — Chowla theorem, Bruck- 102.E
Ryser, Herbert John 66.r S
S*-number 430.C
S, space of type 125.T
S-admissible (lattice in  ) 182.B
s-cobordism 65.C
s-cobordism theorem 65.C
s-field 149.A
S-flow 136.D
s-handle 114.F
S-levels 102.K
S-matrix 150.D
S-matrix theory 386.C
S-measurable function 270.J
| S-morphism 52.G
S-number 430.C
S-object 52.G
S-operator 150.D 386.B
s-parallelizable (manifold) 114.I
S-scheme 16.D
S-topology (on a linear space) 424.K
S-wave 351.E
s.s.complex(es) (semisimplicial complex) 70.E
s.s.complex(es) (semisimplicial complex) geometric realization of 70.E
s.s.complex(es) (semisimplicial complex) isomorphic 70.E
s.s.mapping (semisimplicial mapping) 70.E
s.s.mapping (semisimplicial mapping) realization of 70.E
Saaty, Thomas L. 157.r 22.r 260.H 291.r
Sabatier, Pierre Celestin 375r
Saburi, Yutaka 125.BB
Saccheri, Girolamo 285 A
Sacker, R.S. 126.M
Sacks bound, Varshamov — Gilbert- 63.B
Sacks, Gerald Enoch 22.F 33.r 63.B 97.r 276.r 356.r
Sacks, Jerome 195.E r
Sacksteder, Richard 136.G 154.H 365.E
Sadanaga, Ryoichi 92.F
Saddle point (differential game) 108.B
Saddle point (in nonlinear programming) 292.A
Saddle point (of a dynamical system) 126.G
Saddle point (of a function) 255.B
Saddle point (on a surface) 111.H
Saddle set 126.E
Saddle-point method 25.C
Sadler, D.H. 291.F
Sagher, Yoram 224.E
Sah, Chih-Han 151.r
Sahni, Sartaj K. 71.r
Sainouchi, Yoshikazu 367.I
Saint-Beuve, Marie-France 22.r
Saint-Donat, Bernard 9.r 16.r
Saint-Raymond, Jean 22.F
Saito, Hiroshi 450.G r
Saito, Kyoji 418.D r Table
Saito, Masahiko 122.F
Saito, Tosiya 126.E 289.E
Saito, Yoshimi 375.C
Sakai, Akira 164.K
Sakai, Fumio 21.N
Sakai, Makoto 367.E r
Sakai, Shoichiro 36.K r E F L
Sakai, Takashi 178.C 391.B 413.r
Sakamoto, Heihachi 374.H
Sakamoto, Kunio 365.N r
Sakamoto, Reiko 323.M 325.K r
Sakane, Yusuke 365.L
Sakata model 132.D
Sakata, Shoichi 132.D r
Saks, Stanislaw 84.r 94 100.r 198.r 221.r 246.r 270.r 380.r
Salam model, Glashow — Weinberg- 132.D
Salam, Abdus 132.D
Salem, Raphael 159.r 192.r
Salmon, George 78.r 350.r
Salomaa, Arto Kustaa 75.r
Salzmann, Helmut Reinhard 58.r
Sambutsky, S. 353.r
Same kind (of mathematical systems) 409.B
Same orientation (for oriented atlases) 105.F
Same shape 382.A
Samelson, Hans 413.r 427.E
Sample autocovariance 421.B
Sample Bernoulli 396.B
Sample characteristic 396.C
Sample characteristic value 396.C
Sample correlation coefficient 396.D
Sample covariance 396.D
Sample covariance function 395.G
Sample function 407.A
Sample generalized variance 280.E
Sample mean 396.C
Sample median 396.C
Sample mode 396.C
Sample moment of order k 396.C
Sample multiple correlation 280.E
Sample number, average 404.C
Sample partial correlation coefficient 280.E
Sample path 407.A
Sample point 342.B 396.B 398.A
Sample problem, k- 371.D
Sample process 407.A
Sample random 374.A 396.B 401.F
Sample range 396.C
Sample size 373.A
Sample small 401.F
Sample space 342.B 396.B 398.A
Sample standard deviation 396.C
Sample survey 373
Sample theory, large 401.E
Sample value 396.B
Sample variance 396.C
Sample(s) 373.A 401.E
Sampling distribution 374.A
Sampling exact, theory 401.F
Sampling inspection 404.C
Sampling inspection by attributes 404.C
Sampling inspection by variables 404.C
Sampling inspection double 404.C
Sampling inspection multiple 404.C
Sampling inspection plan 404.C
Sampling inspection sequential 404.C
Sampling inspection single 404.C
Sampling inspection tables 404.C
Sampling inspection with adjustment 404.C
Sampling inspection with screening 404.C
Sampling multistage 373.E
Sampling optional 262.C
Sampling optional, theorem 262.A
Sampling procedure 373.A
Sampling procedure invariant 373.C
Sampling procedure random 373.A
Sampling procedure regular 373.A
Sampling procedure uniform 373.A
Sampling stratified 373.E
Sampling two-stage 373.E
Sampson, Joseph Harold 183 195.E
Samuel, Pierre 12.B 67.r 284.G r
Sanderson, Brian Joseph 65.r 147.Q r
Sannami, Atsuro 126.J
Sanov, Ivan Nikolaevich 16.C 403.r
Sansone, Giovanni 290.r 317.r
Santalo, Luis Antonio 218.C E H r
Sapiro-Shapiro Sapronov, Yu.I. 286.r
Sarason, Donald Erik 164.K r
Sard theorem 105.J 208.B
Sard — Smale theorem 286.P
Sard, Arthur 105.J 208.B 286.P
Sargsyan, L.S. 315.r
Sarhan, Ahmed E. 374.r
Saribekovich, Sargsyan Iskhan 315.r
Sario, Leo Reino 48.r 77.E r r G r
Sarton, George Alfred Leon 26.r 209.r 372.r
Sasaki — Nitsche formula, Gauss — Bonnet- 275.C
Sasaki, Shigeo 110.E 275.C 365.J
Sasakian manifold 110.E
Sasieni, Maurice W. 307.r
Sataev, E. A. 136.F r
Satake diagram App. A Table
Satake diagram (of a compact symmetric Riemannian space) 437.AA
Satake diagram (of a real semisimple Lie algebra) 248.U
Satake, Ichiro 13.r 16.Z 21.Q 32.F 59.H 122.r 248.U r
Satellite left 200.I
Satellite right 200.I
Satisfiability, problem of (of a proposition) 97
Satisfiable (formula) 276.C
|
|
|
| Реклама |
|
|
|
|
|
О проекте