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Hazewinkel M. - Handbook of Algebra (part 2) :: Электронная библиотека попечительского совета мехмата МГУ
 
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Hazewinkel M. - Handbook of Algebra (part 2)
Hazewinkel M. - Handbook of Algebra (part 2)

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Название: Handbook of Algebra (part 2)

Автор: Hazewinkel M.

Аннотация:

The first volume of a multi-volume handbook intended to provide professional mathematicians with information on topics outside their own areas. The level is graduate and up; treatment of topics is too dense for use as a textbook. Articles in seven areas are to be published as they are received - rather than in volumes covering a single area - to avoid prolonged publishing delays. In addition to primary information, reference to relevant articles, books, and lecture notes guide the reader. Indexing is detailed. Volume 1 contains papers on linear (in)dependence; fields, Galois theory, and algebraic number theory; generalizations of fields and related objects; category theory; commutative rings and algebras; associative rings and algebras; and cohomology. Annotation c. by Book News, Inc., Portland, Or.


Язык: en

Рубрика: Математика/Справочники/

Статус предметного указателя: Готов указатель с номерами страниц

ed2k: ed2k stats

Год издания: 1996

Количество страниц: 449

Добавлена в каталог: 29.04.2005

Операции: Положить на полку | Скопировать ссылку для форума | Скопировать ID
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Предметный указатель
$(bg_{+})_{\hat{p}$      831
$(c_{00})_+$      247
$(h \times g_{op})$-set      790
$2-bicart_{st}$      17
$2-cart_{st}$      9
$a^{env}$      155 158
$a^{op}$-module      158
$a^{xy}(g, h)$      829
$a_+$      155
$a_p(g)$      770
$ban_l$      263
$b^i$(g,x)      471
$b^l(a,x)$      176
$b^l_c(a,m)$      470
$b^n$(a,x)      218
$b_1$ -group      678 695
$b_2$ -group      678
$b_p$(g)      770
$C(\Omega)$      156
$c^m$      156
$c^n$(a)      256
$c^n_w (a,x_w)$      228
$c^n_{cb}$(a,x)-      231
$c^\ast$-algebra      54 455 245
$c^\infty$(m)      156
$c^{xy)$_r      830
$c_0$-sum of a family of complete matrix algebras      190
$c_0(\omega$      155
$c_a(b)$      468
$c_b$      156 244
$c_b$(r)      160
$c_n(a)$      257
$c_\ast(x,\mathbb{z})$      763
$c_{00}$      226 244
$c_{aug}$      160
$c_{pq}$      793
$Db(\mathbb c)$      135
$def^g_{g/h}$      742
$g_p$      671
$G_x$      741
$h=_g k$      142
$ha_\theta$      90
$ha_\theta$-algebra      89
$h\subseteq_g k$      742
$h^g$      741
$h^i(g,x)$      471
$h^l_c$(a,m)      470
$h^{\ast}_p(g)$      673
$h_p(a)$      672
$Ind^G_H$      746
$ind^g_h$m      780
$ind^g_h$z      742
$inf^g_g/h$      746
$inf^g_g/k$n      780
$i_0$-ring      442
$j_p$      669
$k_n(\mathds{zg}$      829
$k_o(r)$      454
$l^l$(g)      156
$l^l$(g)-module      160
$l^p$(x)      591
$L_n$      525 626
$N_G(H)$      741
$n_{c}$a      568
$O^{\pi}(G)$      742
$o_{p}(h)$      758
$Pic^g(R)$      473
$Pic_g(R)$      473
$rc_\mathcal pq$      793
$res^g_h$      746
$res^g_hm$      780
$res^g_hx$      742
$R_n$      525
$r_p(a)$      669
$sd_n(x)$      763
$sl_q(2,c)$      709 717
$so_o(3,1)$      732
$so_q(n)$      710
$st_p(g)$      769
$st_\mathcal f(g)$      771
$s_g$      741
$s_n(a)$      283
$s_p(g)$      769
$th \mathfrak m$      281
$tor^a_n(x,y)$      213
$tp\overline{m}/a)$      282
$T_n$      526
$t_o$-space      403 7
$u(sl_2)$      709
$u_q(sl_2)$      713
$u_q(sl_n)$      723
$u_q(so(3, \mathbfc))$      729
$u_q(so(n, \mathbfc))$      732
$u_q(so_2.1)$      730
$u_q(so_3.1)$      732
$u_q(so_n)$      710 732
$u_q(so_n.1)$      733
$u_q(so_p.r)$      732
$u_q(su_1.1)$      710
$u_q(su_2)$      709
$u_q(su_n)$      723
$u_q(su_p,n-p)$      723
$u_q(su_r,s)$      723
$u_q(u_n)$      709
$vec_fd$      45
$W_n$      525
$z(p^\infty)$      426
$z^1(a,a)      176
$z^1_c(a,m)$      470
$z^i(g,x)$      471
$z^l(a,x)$      175
$z^n(a,x)      218
$Z_p$      758
$z_p(g)$      758
$[s_g]$      741
$\aleph$-exchange property      441
$\aleph_1$-free      672
$\aleph_1$-free group      672
$\alpha$-congruence      30 32
$\alpha$-conversion      12
$\alpha$-indecomposable type-definable subset      299
$\ast$-automaton      104
$\ast$-autonomous category      45 52
$\ast$-autonomous functor      47
$\beta$(r)      477
$\beta$-rule      9 12 26 29
$\beta_n$ equations      21
$\beta_n$-conversion      30 7
$\beta_n$-equality      32
$\bigwedge$-definable minimal normal non-abelian subgroup      287
$\bigwedge$-definable subgroup      287
$\eta$-purity      700
$\eta$-rule      12
$\gamma_{b/a}$      342
$\lambda$ elementary kt-module      681
$\lambda$-calculus      10 30
$\lambda$-stable      283
$\lambda$-term      30 32
$\lambda$-theory      33
$\lambda-\mathbb{c}$alc      14
$\langle m\rangle$      670
$\langle m\rangle_\ast$      669
$\mathbb k_p$      669
$\mathbb qb(g)$      749
$\mathbb q_p$      669
$\mathbf j_p$      669
$\mathbf nf$      33
$\mathbf {f}p^g(r)$      473
$\mathbf{fp_{g}(r)$      473
$\mathbf{fp}(r)$      472
$\mathbf{fr}$      157
$\mathbf{gpi}$      374
$\mathbf{gpi}$ with automorphisms      375
$\mathbf{graph}$      14
$\mathbf{hp}(g)$      289
$\mathbf{lin}$      157
$\mathbf{mod-a}$      158
$\mathbf{nat}$      21 22
$\mathbf{nf}$ function      30
$\mathbf{Pamon}$      61
$\mathbf{Pamon}$-category      62
$\mathbf{Pbab}$      218
$\mathbf{pbw}$-theorem for colour lie superalgebras      584
$\mathbf{pcf}$      33 53 56
$\mathbf{pcf}$ expression      35
$\mathbf{pcf}$ program      35
$\mathbf{pcf}$ term      35
$\mathbf{Pfn}$      63
$\mathbf{Pic}(R)$      473
$\mathbf{Pic}_g(R)$      473
$\mathbf{Pinj}$      64
$\mathbf{prolog}$      48
$\mathbf{Ptab}$      218
$\mathbf{Pul}_g(R)$      473
$\mathbf{P}(R)$      472
$\mathbf{P}^g(R)$      473
$\mathbf{rel_+}$      63
$\mathbf{rel_\times}$      47 59
$\mathbf{Sets}$      24
$\mathbf{Set}$      17
$\mathbf{Set}^z$      28
$\mathbf{tvs}$      157
$\mathbf{\underline{tvs}}$      194
$\mathb{Pic}^g(R)$      473
$\mathcal k$(e)      155 156 159
$\mathcal k$-categorical (co)homology      266
$\mathcal k$-categorical banach space      263
$\mathcal k$-categorical theory      281
$\mathcal k$-cohomology      264
$\mathcal k$-homology      264
$\mathcal k$-saturated      283
$\mathcal k$-space      263
$\mathcal kcc$      287
$\mathcal k^{op}$-categorical banach space      264
$\mathcal l$(a)      281
$\mathcal l$-structure      281
$\mathcal l$-term      281
$\mathcal l^n$      512
$\mathcal n$(e)      156 159
$\mathcal n^n$      512
$\mathcal n^n_p$      512
$\mathcal o(c^n)$      160
$\mathcal o(u)$      156
$\mathcal P$-cartesian category      33
$\mathcal P$-category theory      31
$\mathcal P$-ccc functor      32
$\mathcal p$-exchange property      446
$\mathcal P$-exponential      32
$\mathcal P$-free-$\mathcal q$      793
$\mathcal P$-functor      32
$\mathcal P$-isomorphism      32
$\mathcal P$-natural isomorphism      32
$\mathcal P$-presheaf category      32
$\mathcal P$-product      32
$\mathcal P$-yoneda functor      32
$\mathcal P$-yoneda lemma      32
$\mathcal ps(r)$      482
$\mathcal P\mathbf{set}$      8
$\mathcal P_n$      526
$\mathcal qd$      691
$\mathcal q_max(r)$      379
$\mathcal q_n$      525
$\mathcal q_p$      669
$\mathcal rf_{pq}$      793
$\mathcal R^n$      512
$\mathcal tvec$      46
$\mathcal x$-injective      812
$\mathcal X$-projective      812
$\mathcal {og}$-lattice      757
$\mathcal{hc^n}(a)\mathcal{hc_n}(a)$      259
$\mathcal{hh^n}(a,x)$      218
$\mathcal{hh}^n_{cbw}(a,x)$      2
$\mathcal{hh}^n_{cb}(a,x)$      231
$\mathcal{hh}_n(a)$      257
$\mathcal{hh}_n(a, x)$      220
$\mathcal{h^l}$(a,x)      177
$\mathcal{per(\mathbf n)}$      8 41
$\mathfrak f$-covering subgroup      305
$\mathfrak f_\pi$-covering subgroup      305
$\mathfrak m_c$-group      286
$\mathfrak n$-covering group      305
$\mathscr f^n$      525
$\mathscr f_{\mathscr{p,q}$      793
$\mu_r$(g)      777 820
$\mu_r(g,\mathbf i$      789
$\omega acc^o$      287
$\omega dcc^{o}$      287
$\omega$ dcc      287
$\omega$ ext(b,a)      700
$\Omega$-algebra      84
$\omega$-categorical supersimple theory      312
$\omega$-categorical superstable theory      312
$\omega$-cpo-enriched      34
$\omega$-divisible      700
$\omega$-flat      700
$\omega$-injective      700
$\omega$-order intuitionist type theory      22
$\omega$-projective      700
$\omega$-purity      699
$\omega$-saturated $\mathfrak m_c$-group      290
$\omega-cpo$      7 39 540
$\omega-cpo_\bot$      8 33 39
$\omega-\mathbf{cpo}$      18 25
$\omega-\mathbf{cpo}$-enriched      7
$\omega-\mathbf{cpo}_{\bot}$      59
$\omega_{b/a}$      342
$\overline{a}ind_ab$      283
$\overline{ban}$      194
$\overline{\bigotimes}$      155
$\overline{\bigotimes}$-algebra      155
$\overline{\bigotimes}$-module      157
$\phi w$      86
$\pi$-calculus      7
$\pi$-calculus-perfect group      742
$\pi$-calculus-regular ring      441
$\pi$-perfect      742
$\pi^\ast$-group      305
$\rho$-adic integers ring      669
$\rho$-adic numbers field      669
$\rho$-adic topology      677
$\rho$-closure      307
$\rho$-complete spectrum      832
$\rho$-completion      831
$\rho$-component      671
$\rho$-endogeny      307
$\rho$-group      671
$\rho$-height      672
$\rho$-hypoelementary group      758
$\rho$-lie-colour-superalgebra      585
$\rho$-lie-superalgebra      585
$\rho$-local abelian group      681
$\rho$-local valuated group      699
$\rho$-perfect subgroup      800 823
$\rho$-permutation module      758 789
$\rho$-primary      671
$\rho$-rank      669
$\rho$-reduced group      695
$\rho$-socle      669
$\rho$-special regular monomial      594
$\rho$-valuation      698
1 2 3 4 5 6 7 8 9 10 11 12 13 14 15
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