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| Ito K. — Encyclopedic Dictionary of Mathematics. Vol. 2 |
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| Предметный указатель |
Nakayama, Mikio 173.E
Nakayama, Tadasi 6.E 8 29.H I
Nakazi, Takahiko 164.G
Nalmark (Neumark), Mark Aronovich 36.G r EE
Namba, Kanji 33.r
Namba, Makoto 9.E 72.r
Nambu — Goldstone boson 132.C
Nambu, Yoichiro 132.C
Namikawa, Yukihiko 16.Z
Namioka, Isaac 310.r 424.r
Napier 131.D
Napier analogies App. A Table
Napier number 131.D
Napier rule App. A Table
Napier, John 131.D 265 432.C App A Table III
Napierian logarithm 131.D
Narasimhan, Mudumbai S. 112.D
Narasimhan, Raghavan 23.r 367.G
Naruki, Isao 21.P Q
Nash bargaining solution 173.C
Nash equilibrium 173.C
Nash — Moser implicit function theorem 286.J
Nash, John Forbes, Jr. 173.A C r r
NAT 213.B
Natural additive functional 261.E
Natural boundary (of a diffusion process) 115.B
Natural boundary (of an analytic function) 198.N
Natural equation (of a curve) 111.D
Natural equation (of a surface) 110.A
Natural equivalence 52J
Natural extension (of an endomorphism) 136.E
Natural geometry 110.A
Natural injection (from a subgroup) 190.D
Natural logarithm 131.D
Natural model (in axiomatic set theory) 33.C
Natural moving frame 417.B
Natural number 294.A B
Natural number nonstandard 276.E
Natural number Skolem theorem on impossibility of 156.E
Natural positive cone 308.K
Natural scale 260.G
Natural spline 223.F
Natural surjection (to a factor group) 190.D
Natural transformation 52.J
Naturality (of a homotopy operation) 202.O
Navanlinna second fundamental theorem 272.E
Navier — Stokes equation general 204.F
Navier — Stokes equation(s) 204.B 205.C
Navier — Stokes initial value problem 204.B
Navier, Louis Marie Henri 204.B C F
Nayfeh, Ali Hasan 25.r 290.r
Nearly Borel measurable set 261.D
Nearly everywhere (in potential theory) 338.F
Necas, Jindfich 304.r
Necessary (statistic) 396.E
Necessity 411.L
Necklace, Antoine’ s 65.G
Nedoma, Jifi 213.F
Negation (of a proposition) 411.B
Negative (complex) 200.H
Negative (element of a lattice-ordered group) 243.G
Negative (element of an ordered field) 149.N
Negative (rational number) 294.D
Negative binomial distribution 341.D 397.F App. Table
Negative curvature 178.H
Negative definite (function) 394.C
Negative definite Hermitian form 348.F
Negative definite quadratic form 348.B
Negative half-trajectory 126.D
Negative infinity 87.D 355.C
Negative limit point 126.D
Negative multinomial distribution 341.D
Negative number 355.A
Negative orientation (of an oriented Cr-manifold) 105.F
Negative part (of an element of a vector lattice) 310.B
Negative polynominal distribution App. A Table
Negative prolongational limit set, first 126.D
Negative resistance 318.B
Negative root (of a semisimple Lie algebra) 248.M
Negative semidefinite quadratic form 348.C
Negative semiorbit 126.D
Negative variation (of a mapping) 246.H
Negative variation (of a real bounded function) 166.B
Negatively invariant 126.D
Negatively Lagrange stable 126.E
Negatively Poisson stable 126.E
Nehari, Zeev 77.r 367.G 438.B
Neighborhood 425.B
Neighborhood  - (of a point) 273.C
Neighborhood analytic (in a Riemann surface) 367.A
Neighborhood analytic (of a function element in the wider sense) 198.O
Neighborhood conoidal 274.D
Neighborhood convex 364.C
Neighborhood coordinate (in a fiber bundle) 147.B
Neighborhood coordinate (in a topological manifold) 105.C
Neighborhood coordinate, of class  105.D
Neighborhood deformation retract 202.D
Neighborhood derived 65.C
Neighborhood etale 16.AA
Neighborhood fundamental system of 425.E
Neighborhood open 425.E
Neighborhood open tubular 114.B
Neighborhood regular 65.C
Neighborhood regular, theorem 65.C
Neighborhood relative 425.J
Neighborhood retract 202.D
Neighborhood retract absolute 202.D
Neighborhood retract fundamental absolute (FANR) 382.C
Neighborhood system 425.B
Neighborhood system base for 425.E
Neighborhood system uniform 436.D
Neighborhood system uniform family of 436.D
Neighborhood tubular 105.L 114.B 364.C
Nelson formula, Feynman — Kac- 150.F
Nelson symmetry 150.F
Nelson, Joseph Edward 115.D 150.F 176.F 293.E r
Nemytskii, Viktor Vladimirovich 126.E r
Nernst postulate 419.A
Nernst, Hermann Walter 419.A
Neron minimal model (of an Abelian variety) 3.N
Neron — Severi group (of a surface) 15.D
Neron — Severi group (of a variety) 16.P
Neron, Andre 3.M N r
Nersesyan, A. A. 164.J
Nerve (of a covering) 70.C
Nesbitt, Cecil James 29.r 362.r 368.r
Nested intervals, principle of (for real numbers) 87.C 355.B
Net (in a set) 87.H
Net (in a set)Cauchy (in a uniform space) 436.G
Net (in a set)square 304.E
Net (in a set)universal (in a set) 87.H
Net premium 214.A
Netto, Eugen 177.r 330.r
Network bilateral 282.C
Network capacitated 281.C
Network contact 282.B
Network electric 282.B
Network flow model 307.C
Network flow problem 281 282.B
Network linear 282.C
Network M-port 282.C
Network passive 282.C
Network programming 264.C
Network reciprocal 282.C
Network scheduling 307.C
Network time-invariant 282.C
Network two-terminal 281.C
Network(s) 282 425.F
Neubuser, Joachim E. F. G. 92.F
Neugebauer, Otto 24.r
| Neuhoff, David L. 213.E F
Neukirch, Jiirgen 450.r
Neumann function 39.B 188.H App. Table
Neumann polynomial App. A Table
Neumann problem 193.F 323.F
Neumann series 217.D
Neumann, Bernhard Hermann 161.C 190.M
Neumann, Carl Gottfried 39.B 120.A 188.H 193.F 217.D 323.F App. A Tables
Neustadt, L. W. 292.r
Neutral element (in a lattice) 243.E
Neutral type (of functional differential equation) 163.B
Neuwirth, Lee P. 235.r
Nevanlinna exceptional value 272.E
Nevanlinna first fundamental theorem 272.B
Nevanlinna theory (for several complex variables) 21.N
Nevanlinna theory (of meromorphic functions) 124.B 272.B
Nevanlinna, Fnthiof 272.K
Nevanlinna, Rolf Herman 21 .N 43.r 109 124.B 164.G 198.r 272.B D E K r I r
Neveu, Jacques 136.C
Neville, Charles William 164.K
Newcomb, Robert Wayne 282.r
Newcomb, Simon 392.r
Newell, Allen 385.r
Newhauser, George L. 215.r
Newhouse, Sheldon E. 126.J L M
Newlander, August, Jr. 72.r
Newman, Charles Michael 212.r
Newman, Donald J. 328
Newman, Maxwell Herman Alexander 65.C F
Newton backward interpolation formula 223.C
Newton boundary 418.D
Newton boundary nondegenerate 418.D
Newton diagram 254.D
Newton first law 271.A
Newton formula (on interpolation) App. A Table
Newton formula (on symmetric functions) 337.I
Newton forward interpolation formula 223.C
Newton interpolation formula App. A Table
Newton interpolation polynomial 336.G
Newton iterative process 301.D
Newton law (on frictional stresses) 205.C
Newton law of universal gravitation 271.B
Newton second law 271.A
Newton third law 271.A
Newton three laws of motion 271.A
Newton — Cotes formula (in numerical integration) 299.A
Newton — Raphson method 301.D
Newton, I. 329
Newton, Roger Gerhard 375.G r
Newton, Sir Isaac 20 48.B F H Table
Newtonian capacity 48.B
Newtonian exterior capacity 48.H
Newtonian fluid 205.C
Newtonian inner capacity 48.F
Newtonian interior capacity 48.F
Newtonian mechanics 271.A
Newtonian outer capacity 48.H
Newtonian potential 271.C 338.A
Ney, Peter E. 44.C
Neyman factorization theorem 396.F
Neyman structure 400.D
Neyman — Pearson lemma 400.B
Neyman, Jerzy 373.A r D C F G r
Ne’eman, Yuval 132.D r
Nice function (on a C°°-manifold) 114.F
Nicholson formula App. A Table
Nicholson formula, Watson- App. A Table
Nicholson, John William App. A Tables IV
Nickel method, Dejon- 301.G
Nickel, Karl L. E. 222.r 301.G
Nickerson, Helen Kelsall 94.r 442.r
Nicolaenko, Basil 41.D
Nicolaus Cusanus 360
Nicolescu, Miron 193.r
Nicomachus 187
Nicomedes 93.H
Nicomedes conchoid 93.H
Niederreiter, Harald G. 182.r 354.r
Nielsen, Niels 167.r 174.r
Niino, Kiyoshi 17.C
Niiro, Fumio 310.H
Nijenhuis tensor 72.B
Nijenhuis, Albert 72.B
Nikaido, Hukukane 89.r
Nikodym derivative, Radon- 270.L 380.C
Nikodym property, Radon- 443.H
Nikodym theorem for vector measures, Radon- 443.H
Nikodym theorem, Radon- 270.L 380.C
Nikodym, Otto Martin 270.L 323.E 380.C 443.H
Nikolai, Paul John 151.H
Nikol’skii, Nikolai Kapitonovich 251.r
Nikol’skil, Sergei Mikhailovich 168.B
Nilalgebra 231.A
Nilmanifold 178.D
Nilpotent (Lie algebra) 248.C
Nilpotent (Lie group) 249.D
Nilpotent (subset of a ring) 368.B
Nilpotent (zero-divisor) 284.A
Nilpotent algebraic group 13.F
Nilpotent component (of a linear transformation) 269.L
Nilpotent element (of a ring) 368.B
Nilpotent element generalized (in a Banach algebra) 36.E
Nilpotent generalized (linear operator) 251.F
Nilpotent group 190.J
Nilpotent group finite 151.C
Nilpotent group generalized 190.K
Nilpotent ideal (of a Lie algebra) 248.C
Nilpotent ideal largest (of a Lie algebra) 248.D
Nilpotent matrix 269.F
Nilpotent radical (of a Lie algebra) 248.D
Nilradical (of a commutative ring) 67.B
Nilradical (of a ring) 368.H
Nilson, Edwin Norman 223.r
Ninomiya, Nobuyuki 338.C D J-M
Nirenberg space, John- (= BMO) 168.B
Nirenberg, Louis 72.r 112.D F H r r B
Nishi, Mieo 12.B
Nishida, Goro 202.U
Nishida, Takaaki 41.D E r
Nishijima — Gell — Mann formula, Nakano- 132.A
Nishijima, Kazuhiko 132.A 150.r
Nishikawa, Seiki 195.r
Nishimori, Toshiyuki 154.G H
Nishimura, Toshio 156.E
Nishina formula, Klein- 351.G
Nishina, Yoshio 351.G
Nishino, Toshio 21.L Q
Nishiura, Yasumasa 263.r
Nisio, Makiko 45.r 260.J 405.r
Nitecki, Zbigniew 126.r
Nitsche formula, Gauss — Bonnet — Sasaki- 275.C
Nitsche, Johannes C. C. 275.C r r
Niveau surface 193.J
Niven, Ivan 118.r
No cycle condition 126.J
Nobeling embedding theorem, Menger- 117.D
Nobeling, Georg 117.D 246.r
Nodal curve 391.H
Nodal domain 391.H
Nodal point 304.C
Nodal set 391.H
Node (of a curve) 93.G
Node (of a graph) 186.B 282.A
Node (of a plane algebraic curve) 9.B
Node completion 281.D
Node start 281.D
Noether number, Brill- 9.E
Noether theorem 150.B
Noether, Amalie Emmy 8 12.B 16.D X E D G
Noether, Max 9.E F r r D
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