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Beezer R.A. — A First Course in Linear Algebra
Beezer R.A. — A First Course in Linear Algebra



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Название: A First Course in Linear Algebra

Автор: Beezer R.A.

Язык: en

Рубрика: Математика/

Статус предметного указателя: Готов указатель с номерами страниц

ed2k: ed2k stats

Год издания: 2008

Количество страниц: 938

Добавлена в каталог: 20.05.2008

Операции: Положить на полку | Скопировать ссылку для форума | Скопировать ID
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Предметный указатель
IDV (definition)      53
IE (definition)      644
IE (notation)      644
IFDVS (theorem)      540
IILT (theorem)      516
ILT (definition)      481
ILT (figure)      483
ILT (section)      481
ILTB (theorem)      489
ILTD (subsection, section ILT)      490
ILTD (theorem)      490
ILTIS (theorem)      516
ILTLI (subsection, section ILT)      489
ILTLI (theorem)      489
ILTLT (theorem)      515
ILTVR (example)      562
IM (definition)      74
IM (example)      74
IM (notation)      74
IM (subsection, section MISLE)      216
IM11 (example)      790
IMILT (theorem)      564
IMP (definition)      790
IMR (theorem)      562
Inconsistent linear systems, theorem ISRN      55
Independent, dependent variables, definition IDV      53
Index, eigenvalue, definition IE      644
Index, eigenvalue, notation      644
Indexstring, example SM2Z7      791
Indexstring, example SSET      683
Indexstring, theorem DRCMA      389
Indexstring, theorem OBUTR      607
Indexstring, theorem UMCOB      340
Induction, technique I      694
Infinite solution set, example ISSI      52
Infinite solutions, $3\times4$, example IS      17
Injective linear transformation, bases, theorem ILTB      489
Injective linear transformations, dimension, theorem ILTD      490
Injective, example IAP      488
Injective, example IAR      482
Injective, not, by dimension, example NIDAU      490
Injective, not, example NIAO      488
Injective, not, example NIAQ      481
Injective, not, example NIAQR      488
Injective, polynomials to matrices, example IAV      483
Inner product, anti-commutative, theorem IPAC      174
Inner product, example CSIP      172
Inner product, norm, theorem IPN      175
Inner product, notation      172
Inner product, positive, theorem PIP      176
Inner product, scalar multiplication, theorem IPSM      173
Inner product, vector addition, theorem IPVA      173
Integers, mod 11, example IM11      790
Integers, mod p, definition IMP      790
Integers, mod p, field, theorem FIMP      790
Interpolating polynomial, theorem IP      845
Invariant subspace, definition IS      631
Invariant subspace, eigenspace      632
Invariant subspace, eigenspaces, example EIS      633
Invariant subspace, example TIS      631
Invariant subspace, Jordan block, example ISJB      634
Invariant subspace, kernels of powers, theorem KPIS      633
Inverse, composition of linear transformations, theorem ICLT      519
Inverse, example CMI      219
Inverse, example MI      217
Inverse, notation      216
Inverse, of a matrix      216
Invertible linear transformation, defined by invertible matrix, theorem IMILT      564
Invertible linear transformations, composition, theorem CIVLT      519
Invertible linear transformations, computing, example CIVLT      517
IP (definition)      172
IP (notation)      172
IP (subsection, section O)      172
IP (theorem)      845
IPAC (theorem)      174
IPN (theorem)      175
IPSM (theorem)      173
IPVA (theorem)      173
IS (definition)      631
IS (example)      17
IS (section)      631
IS (subsection, section IS)      631
ISJB (example)      634
ISMR4 (example)      641
ISMR6 (example)      642
Isomorphic vector spaces, dimension, theorem IVSED      521
Isomorphic vector spaces, example TIVS      540
Isomorphic, multiple vector spaces, example MIVS      541
Isomorphic, vector spaces, example IVSAV      520
ISRN (theorem)      55
ISSI (example)      52
ITMT (theorem)      604
IV (subsection, section IVLT)      516
IVLT (definition)      513
IVLT (section)      513
IVLT (subsection, section IVLT)      513
IVLT (subsection, section MR)      562
IVS (definition)      520
IVSAV (example)      520
IVSED (theorem)      521
J (archetype)      740
JB (definition)      615
JB (notation)      615
JB4 (example)      615
JCF (definition)      655
JCF (section)      649
JCF (subsection, section JCF)      655
JCF10 (example)      656
JCFLT (theorem)      655
Jordan block, definition JB      615
Jordan block, nilpotent, theorem NJB      617
Jordan block, notation      615
Jordan block, size 4, example JB4      615
Jordan canonical form, definition JCF      655
Jordan canonical form, size 10, example JCF10      656
K (archetype)      745
Kernel, injective linear transformation, theorem KILT      487
Kernel, isomorphic to null space, theorem KNSI      557
Kernel, linear transformation, example NKAO      485
Kernel, notation      485
Kernel, of a linear transformation, definition KLT      485
Kernel, pre-image      487
Kernel, subspace, theorem KLTS      486
Kernel, trivial, example TKAP      486
Kernel, via matrix representation, example KVMR      558
KILT (theorem)      487
KLT (definition)      485
KLT (notation)      485
KLT (subsection, section ILT)      484
KLTS (theorem)      486
KNSI (theorem)      557
KPI (theorem)      487
KPIS (theorem)      633
KPLT (theorem)      619
KPNLT (example)      620
KPNLT (theorem)      620
KVMR (example)      558
L (archetype)      749
L (technique, section PT)      688
LA (subsection, section WILA)      3
LC (definition)      304
LC (section)      95
LC (subsection, section LC)      95
LC (technique, section PT)      695
LCCV (definition)      95
LCM (example)      304
LDCAA (example)      142
LDHS (example)      140
LDP4 (example)      348
LDRN (example)      141
LDS (example)      137
LDS (section)      157
LDSS (subsection, section LDS)      157
Least squares solution, definition LSS      846
Least squares, minimizes residuals, theorem LSMR      846
Left null space, as row space      267
Left null space, definition LNS      261
Left null space, example LNS      261
Left null space, notation      261
Left null space, subspace, theorem LNSMS      309
Lemma, technique LC      695
LI (definition)      315
LI (section)      137
LI (subsection, section LISS)      315
LIC (example)      318
LICAB (example)      142
LICV (definition)      137
LIHS (example)      139
LIM32 (example)      317
Linear combination, definition LC      304
Linear combination, definition LCCV      95
Linear combination, example TLC      95
Linear combination, linear transformation      466
Linear combination, matrices, example LCM      304
Linear combination, system of equations, example AALC      97
Linear combination, system of equations, example ABLC      96
Linear combinations, solutions to linear systems, theorem SLSLC      98
Linear dependence, more vectors than size, theorem MVSLD      142
Linear independence, definition LI      315
Linear independence, definition LICV      137
Linear independence, homogeneous systems, theorem LIVHS      139
Linear independence, injective linear transformation, theorem ILTLI      489
Linear independence, matrices, example LIM32      317
Linear independence, orthogonal      178
Linear independence, r and n, theorem LIVRN      141
Linear solve, mathematica      671
Linear system, consistent, theorem RCLS      54
Linear system, matrix representation, definition LSMR      27
Linear system, matrix representation, notation      27
Linear systems, notation, example MNSLE      200
Linear systems, notation, example NSLE      27
Linear transformation inverse, via matrix representation, example ILTVR      562
Linear transformation restriction, on generalized eigenspace, example LTRGE      639
Linear transformation, addition, definition LTA      471
Linear transformation, addition, theorem MLTLT      472
Linear transformation, addition, theorem SLTLT      471
Linear transformation, as matrix multiplication, example ALTMM      551
Linear transformation, basis of range, example BRLT      505
Linear transformation, checking, example ALT      458
Linear transformation, composition, definition LTC      473
Linear transformation, composition, theorem CLTLT      474
Linear transformation, defined by a matrix, example LTM      462
Linear transformation, defined on a basis, example LTDB1      467
Linear transformation, defined on a basis, example LTDB2      468
Linear transformation, defined on a basis, example LTDB3      469
Linear transformation, defined on a basis, theorem LTDB      466
Linear transformation, definition LT      457
Linear transformation, identity, definition IDLT      513
Linear transformation, injection, definition ILT      481
Linear transformation, inverse of inverse, theorem IILT      516
Linear transformation, inverse, theorem ILTLT      515
Linear transformation, invertible, definition IVLT      513
Linear transformation, invertible, example AIVLT      513
Linear transformation, invertible, injective and surjective, theorem ILTIS      516
Linear transformation, Jordan canonical form, theorem JCFLT      655
Linear transformation, kernels of powers, theorem KPLT      619
Linear transformation, linear combination, theorem LTLC      466
Linear transformation, matrix of      464
Linear transformation, matrix of, example MFLT      464
Linear transformation, matrix of, example MOLT      465
Linear transformation, not invertible, example ANILT      514
Linear transformation, not, example NLT      459
Linear transformation, notation      457
Linear transformation, polynomials to matrices, example LTPM      460
Linear transformation, polynomials to polynomials, example LTPP      460
Linear transformation, rank plus nullity, theorem RPNDD      522
Linear transformation, restriction, definition LTR      638
Linear transformation, restriction, notation      639
Linear transformation, scalar multiple, example SMLT      473
Linear transformation, scalar multiplication, definition LTSM      472
Linear transformation, spanning range, theorem SSRLT      505
Linear transformation, sum, example STLT      472
Linear transformation, surjection, definition SLT      497
Linear transformation, vector space of      473
Linear transformation, zero vector, theorem LTTZZ      461
Linear transformations, compositions, example CTLT      474
Linear transformations, from matrices, theorem MBLT      463
Linearly dependent columns, Archetype A, example LDCAA      142
Linearly dependent set, example LDS      137
Linearly dependent set, linear combinations within theorem DLDS      157
Linearly dependent set, polynomials, example LDP4      348
Linearly dependent, r < n, example LDRN      141
Linearly dependent, via homogeneous system, example LDHS      140
Linearly independent columns, Archetype B, example LICAB      142
Linearly independent set, example LIS      138
Linearly independent set, example LLDS      141
Linearly independent, crazy vector space, example LIC      318
Linearly independent, extending sets, theorem ELIS      359
Linearly independent, polynomials, example LIP4      315
Linearly independent, via homogeneous system, example LIHS      139
LINM (subsection, section LI)      142
LINSB (example)      143
LIP4 (example)      315
LIS (example)      138
LISS (section)      315
LISV (subsection, section LI)      137
LIVHS (theorem)      139
LIVRN (theorem)      141
LLDS (example)      141
LNS (definition)      261
LNS (example)      261
LNS (notation)      261
LNS (subsection, section FS)      261
LNSMS (theorem)      309
Lower triangular matrix, definition LTM      603
LS.MMA (computation, section MMA)      671
LSMR (definition)      27
LSMR (notation)      27
LSMR (theorem)      846
LSS (definition)      846
LT (acronyms, section IVLT)      533
LT (chapter)      457
LT (definition)      457
LT (notation)      457
LT (section)      457
LT (subsection, section LT)      457
LTA (definition)      471
LTC (definition)      473
LTC (subsection, section LT)      461
LTDB (theorem)      466
LTDB1 (example)      467
LTDB2 (example)      468
LTDB3 (example)      469
LTLC (subsection, section LT)      466
LTLC (theorem)      466
LTM (definition)      603
LTM (example)      462
LTPM (example)      460
LTPP (example)      460
LTR (definition)      638
LTR (notation)      639
LTRGE (example)      639
LTSM (definition)      472
LTTZZ (theorem)      461
M (acronyms, section FS)      283
M (archetype)      752
M (chapter)      187
M (definition)      25
M (notation)      25
MA (definition)      187
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