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Graham C.C., McGehee O.C. — Essays in Commutative Harmonic Analysis
Graham C.C., McGehee O.C. — Essays in Commutative Harmonic Analysis

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Название: Essays in Commutative Harmonic Analysis

Авторы: Graham C.C., McGehee O.C.

Язык: en

Рубрика: Математика/

Статус предметного указателя: Готов указатель с номерами страниц

ed2k: ed2k stats

Год издания: 1979

Количество страниц: 464

Добавлена в каталог: 30.06.2008

Операции: Положить на полку | Скопировать ссылку для форума | Скопировать ID
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Предметный указатель
$A_{p}(G)$      261 289ff.
$c (\mu)$ ($\mu$-constants in $\Gamma^{-}$)      270
$H_{\infty}$      358
$M_{O}$-set      see “Set”
$R_{t}(G)$      209
$R_{\beta}$-set      see “Set”
$S(\Lambda)$      130
$V(X_{1}, ..., X_{n})$      336
$V(X_{1}, X_{2}, ...)$      331
$V_{0}(X, Y)$      327
$V_{2}$      331
$\bar{V}$      355 357
$\beta (E)$      363ff. 394ff.
$\epsilon$-additive      370ff.
$\epsilon$-Kronecker set      see “Set”
$\Lambda(p)$-set      see “Set”
$\mu_{\Phi}$ (Riesz product based on $\Theta$\$\Phi$)      198
$\Omega(\Theta)$ (set of words using letters from $\Theta$)      198
$\sigma(\mu)$ (spectrum of the measure $\mu$)      138
$\sigma_{B}$ (B-spectrum)      138
$||\hat{\mu}||\mu_{\Delta}$ (spectral radius norm of $\mu$)      228
Achieser (Ahiezer), N.I., [1]      47
Agmon, S., and Mandelbrojt, S., [1]      85
Akst, G., [1]      126
Algebra of synthesis      70
Algebra, analytic      261 294 324 402ff.
Algebra, Banach      70 86 90 252
Algebra, commutative convolution measure (= CCMA)      123ff.
Algebra, convolution, not CCMA      137
Algebra, entire      282 356 358
Algebra, group      133
Algebra, homogeneous      404
Algebra, measure      123ff. 137
Algebra, multiplier      281ff.
Algebra, self-adjoint      283 365
Algebra, symmetric      283
Algebra, tensor      see “Tensor”
Algebra, tilde      362ff.
Algebra, tilde tensor      see “Tensor”
Algebra, uniform (= sup-norm)      66 242
Algebraically, independent set      see “Set”
Algebraically, scattered set      145ff. 160 411
Almost periodic, compactification      see “Compactification”
Almost periodic, function      see “Function”
Amemiya, I., and Ito, I., [1]      6
Analytic, algebra      see “Algebra”
Analytic, disc      see “Disc”
Analyticity, set of      see “Set”
Andersson, R., [1]      407
Approximate identity      41 291 418—419
Approximate identity, bounded      285 292
Approximation property of a Banach space      37ff.
Arithmetic, diameter      403
Arithmetic, mesh      35
Arithmetic, progression      340 374 403
Arithmetic, relation      34ff. 405
Asterisque      118
Asymmetry of M(G)      144 200
Atzmon, A.      (viii) 408
Atzmon, A., [1]      71
Atzmon, A., [2]      71
Atzmon, A., [3]      72
Atzmon, A., [4]      71 72 324
Atzmon, A., [5]      72 409
Atzmon, A., [6]      72 409
Atzmon, A., [7]      85
Atzmon, A., [8]      85
Automorphism      406
Automorphism of tensor algebra      348ff.
Averages to zero, a function that      42 45
B-Sidon constant      see “Constant”
Baartz, A.P., [1]      126
Bachelis, G.F., and Ebenstein, S.E., [1]      411
Bachelis, G.F., and Gilbert, J.E., [1]      410
Bachelis, G.F., Parker, W.A., and Ross, K.A., [1]      420
Bailey, W.J., Brown, G., and Moran, W., [1]      144
Baire category theorem      66 85 107
Bajsanski, B., [1]      408
Baker, A.C., and Baker, J.W., [1]      137
Baker, J.W., [1]      137
Baker, J.W., [2]      137
Banach algebra      see “Algebra”
Banach, S., [1]      98
Bary, N., [1]      92 97
Bary, N., [2]      408
Bary, N., [3]      408
Basis, a Banach space that has no      37ff.
Baton Rouge      (viii)
Benedetto, J., [1]      97 121
Berkeley      47
Bernard, A., and Varopoulos, N.Th., [1]      65 222 226
Bernoulli convolution      88 178ff.
Bernoulli convolution, antisymmetric      178ff.
Bernoulli convolution, coarse      182
Bernoulli convolution, fine      182
Bernoulli convolution, symmetric      178ff.
Bernstein’s Lemma or inequality      see “Inequality”
Besicovitch      293
Bessel function      318
Beurling, A.      85
Beurling, A., and Helson, H., [1]      407
Beurling, A., [1]      67
Bidisjoint      311
Bihomeomorphism      348
Bimeasures (= V(X)*)      312
Bimeasures (= V(X)*), Fourier transform of      313
Bisection      354
Bledsoe, W.W., [1]      371
Blei, R.C., [1]      368 385
Blei, R.C., [2]      66
Blei, R.C., [3]      368 385
Blei, R.C., [4]      390
Blei, R.C., [5]      385
Blei, R.C., [6]      348
Blei, R.C., [7]      385
Block method      311
Bloom, W.R., [1]      72
Blum, J.R., and Epstein, B., [1]      189
Blum, J.R., and Epstein, B., [2]      189
Blum, J.R., Eisenberg, B., and Hahn, L.S., [1]      226
BMO (space of functions of bounded mean oscillation)      307
Bocher Memorial Prize      6
Bochner, S., integral      57
Bochner, S., [2]      47
Bochner’s theorem      see “Theorem”
Bohr, H., compactification      see “Compactification”
Bohr, H., [1]      136
Bonami, A., [1]      348
Borel sets      26 28
Bounded synthesis      see “Synthesis”
Brenner, P., [1]      407
Brenner, P., [2]      407
Brenner, P., [3]      407
Brown, G.      (vii) (listed also with “Bailey W.J. and W.”)
Brown, G., and Hewitt, E., [1]      217
Brown, G., and Moran, W., [10]      242
Brown, G., and Moran, W., [11]      170
Brown, G., and Moran, W., [12]      189
Brown, G., and Moran, W., [13]      249
Brown, G., and Moran, W., [14]      244 246
Brown, G., and Moran, W., [15]      167 168 246
Brown, G., and Moran, W., [16]      246
Brown, G., and Moran, W., [1]      126
Brown, G., and Moran, W., [2]      144 180
Brown, G., and Moran, W., [4]      144 178
Brown, G., and Moran, W., [5]      235 238
Brown, G., and Moran, W., [6]      242
Brown, G., and Moran, W., [7]      178 182 411
Brown, G., and Moran, W., [8]      209
Brown, G., and Moran, W., [9]      144 174 178
Brown, G., Graham, C.C., and Moran, W., [1]      168 241
Brown, G., [1]      128
Brown, G., [2]      144 174 178 189 195 202 215 230 231
Brown, G., [3]      198 202 204 209 215
Brown, G., [4]      189
Brown, G., [5]      144
Burckel, R.B., [1]      126
Burckel, R.B., [2]      405
Calderon, A.P.      255
Cantor group (= dyadic group)      see “Group”
Cantor set      see “Set”
Cantor — Lebesgue measure      see “Measure”
Cantor, G., [1]      92
Carleson, L., and Sjolin, P., [1]      293
Cassels, J.W.S., [1]      49 366
Category of locally compact abelian groups      65
CCMA (= commutative convolution measure algebra)      see “Algebra”
Cesaro sums      68
Character, generalized      124 125 126 182 234 269
Chow, P.S., and White, A.J., [1]      128
Christensen, J.B.R., and Ressel, P., [1]      280
Clunie, J., and Vermes, P., [1]      408
Cluster point      387 394
Cohen — Davenport procedure      8ff. 17 73
Cohen, P.J.      6
Cohen, P.J., [1]      6 17
Cohen, P.J., [2]      406
Cohomology      136 137
Coifman, R.R., and Weiss, G., [1]      318
Coifman, R.R., and Weiss, G., [2]      282
Coloration      356
Compactification, almost periodic      126
Compactification, Bohr      33 40 42 45 126 134 175 222 282 377 388 409
Compactification, one-point      136 282
Compactification, Stone — Cech      282 354
Connes, B., [1]      93
Connolly, D.M., and Williamson, J.H., [1]      169
Constant, B-Sidon      336
Constant, Grothendieck      312
Constant, Helson      34 48ff. 92 114 367 372 405
Constant, Sidon      336ff.
Constant, V-Sidon      336ff. 342 346 349
Convo      137
Convolution      122
Convolution, algebras not CCMAs      137
Convolution, infinite      see “Infinite”
Corner      350
Coset ring      2ff.
Cowling, M.G., and Fournier, J.J.F., [1]      293
Cowling, M.G., [1]      294
Criterion, Herz      see “Herz”
Criterion, Kakutani      see “Kakutani”
Critical point      130 133ff.
Critical point, definition      133
Critical point, induction      135
Cross-homeomorphism      348
Curtis, P.C.Jr.      listed with “Bade W.G.”
CYCLE      354
Cycle-free      354 412
D-ergodic      see “Measure”
Davenport, H., [1]      17
Davie, A.M., [1]      34 38
Davie, A.M., [2]      38
Daykin, D.E., et al., [1]      371
de Micheie, L., and Soardi, P., [1]      261 294
de Micheie, L., and Soardi, P., [2]      261 294
de Micheie, L., and Soardi, P., [3]      261
de Micheie, L., and Soardi, P., [4]      93
Dechamps-Gondim, M., [1]      66
Dechamps-Gondim, M., [2]      66
Decomposition, polar      127 247
deLeeuw, K., and Glicksberg, I., [1]      47
deLeeuw, K., and Herz, C.S., [1]      56
deLeeuw, K., and Katznelson, Y., [1]      405 283
deLeeuw, K., and Katznelson, Y., [2]      27 407
deLeeuw, K., and Katznelson, Y., [3]      32
deLeeuw, K., Kahane, J.-P., and Katznelson, Y., [1]      3
deLeeuw, K., [1]      294
Derivation, bounded      72 242ff.
Derivation, definition      242
Derivation, discontinuous      244
Diagonal      348
Dichotomy Conjecture      402ff.
Dichotomy Conjecture for tensor algebras      331 404
Diophantine approximation theory      49
Dirichlet set      see “Set”
Disc, analytic      243 244 246
Ditkin set      see “Set”
Dixmier, J., [1]      98
Dixmier, J., [2]      72
Dixon, P.G., [1]      18
Domar, Y., [1]      47
Domar, Y., [2]      72
Domar, Y., [3]      408
Domar, Y., [4]      407
Domar, Y., [5]      85
Domar, Y., [6]      408
Domar, Y., [7]      72
Dorroh, J.R.      368
Doss, R., [1]      47 268
Doss, R., [2]      114
Doss, R., [3]      222
Doss, R., [4]      313
Douglas, R.G., and Taylor, J.L., [1]      136
Drury, S.W.      (vii) 64ff.
Drury, S.W., [1]      230
Drury, S.W., [2]      294
Drury, S.W., [3]      324
Drury, S.W., [4]      65 313
Drury, S.W., [5]      66
Drury, S.W., [6]      65
Drury, S.W., [7]      405
Drury’s Lemma      see “Lemma”
Dual, Banach space      362
Dunford, N., and Schwartz, J.T., [1]      (xiii) 29 46 292 393
Dunkl, C.F., [1]      137
Dunkl, C.F., [2]      137
Duren, P.L., [1]      28
Dyadic group      see “Group”
Dzinotyiweyi, H.A.M., [1]      137
Ebenstein, S.E.      listed with “Bachelis G.F.”
Eberlein, W.F., [1]      47
Edwards, R.E., and Gaudry, G.I., [1]      281 293 294 297 298 419
Edwards, R.E., [1]      46
Eisenberg, B.      listed with “Blum J.R. and L.S.”
Endomorphism      407
Enflo, P., [1]      38
Epstein, B.      listed with “Blum J.R.”
Equicontinuity      285
Ergodic, measure      see “Measure D-ergodic”
Ergodic, set      see “Set”
Eugene      (viii)
Evanston      (viii)
Exponent of a group      268
Eymard, P., [1]      294
Factorization      412
Fefferman, C., and Shapiro, H.S., [1]      293
Fefferman, C., [1]      293
Feller, W., [1]      107
Figa-Talamanca, A., and Gaudry, G.I., [1]      293
Figa-Talamanca, A., and Gaudry, G.I., [2]      293
Figa-Talamanca, A., [1]      293
Filippi, M., [1]      90
Fourier representation      284 294
Fournier, J.J.F.      (viii) 17 M.G.”)
Fournier, J.J.F., [1]      27
Fournier, J.J.F., [2]      17 18
Friedberg, S.H., and Spence, L.E., [1]      294
Friedberg, S.H., [1]      410
Friedberg, S.H., [2]      114
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