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Bailin D., Love A. — Introduction to Gauge Field Theory
Bailin D., Love A. — Introduction to Gauge Field Theory



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Название: Introduction to Gauge Field Theory

Авторы: Bailin D., Love A.

Аннотация:

Introduction to Gauge Field Theory provides comprehensive coverage of modern relativistic quantum field theory, emphasizing the details of actual calculations rather than the phenomenology of the applications. Forming a foundation in the subject, the book assumes knowledge of relativistic quantum mechanics, but not of quantum field theory. The book is ideal for graduate students, advanced undergraduates, and researchers in the field of particle physics.


Язык: en

Рубрика: Физика/

Статус предметного указателя: Готов указатель с номерами страниц

ed2k: ed2k stats

Год издания: 1993

Количество страниц: 384

Добавлена в каталог: 08.11.2008

Операции: Положить на полку | Скопировать ссылку для форума | Скопировать ID
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Предметный указатель
Renormalised mass      74
Representations of SU(5), for fermions      301
Rotation of contour      10 45 76 80
Running coupling constants      146
Running coupling constants in QCD      148
Running coupling constants in QED      148
Running gauge parameters      146
Running masses      146
S-matrix element      51—53 69
S-matrix generating functional      55—59 60
Scalar electrodynamics      180
Scalar field theory      20
Scalar mass matrix      179 187
Scalar product, in Euclidean space      44
Scattering amplitude      51—59 67 69
Scattering amplitude for gauge fields      129
Scattering amplitude with fermions      107—108
Scattering amplitude, relation to Green functions      40
Scattering cross section      70
Schroedinger picture      5
Sirlin's renormalisation scheme      262
Slavnov — Taylor identity      289 348—349
Source terms      8
Source terms for gauge fields      123—124
Source terms in field theory      40
Source terms, calculation from effective potential      49
Spinor field      25
Spontaneous symmetry breaking      169—192
Spontaneous symmetry breaking $SU(2)\times U(1)$      235
Spontaneous symmetry breaking and fermion masses      196
Spontaneous symmetry breaking by radiative corrections      206
Spontaneous symmetry breaking in a ferromagnet      172
Spontaneous symmetry breaking of a continuous global symmetry      175
Spontaneous symmetry breaking of a discrete symmetry      173
Spontaneous symmetry breaking of a local gauge invariance      180
Strong CP problem      222—223
Symmetric phase      338 341 343
Symmetry factors      134
Tadpole diagrams      275
Temperature Green functions      324—327 329—330
Temperature Green functions, Feynman rules      328
Time-ordered product for spinor fields      99
Time-ordered product of operators      12—13
Time-ordered product of scalar fields      40
Transition amplitude      51
Transition amplitude as path integrals      5—8
Transition amplitude as path integrals in quantum field theory      39
Transition amplitude with external source      8
Transition amplitude, Hamiltonian form      7
Transition amplitude, Lagrangian form      8
Tunnelling, at first-order phase transition      327
Twist      153
Ultraviolet divergence      76
Unitary gauge      183 186
Vacuum expectation value (vev)      174
Vacuum expectation value (VEV) of a field operator      47
Vacuum polarisation diagrams, in gauge theory      133
Vacuum state      40
Vacuum state, $\theta$ vacuum      216 218—219
Vacuum-to-vacuum amplitude      40—42
Vacuum-to-vacuum amplitude in Hamiltonian form      41
Vacuum-to-vacuum amplitude in Lagrangian form      42
Vacuum-to-vacuum amplitude in presence of a source      47
Vacuum-to-vacuum amplitude, expansion in terms of Green functions      41
Vector boson propagator      170 184
Vector field      33
Vector potential      17 33
Vertex renormalisation, for gauge theories      138—140
W mass      249
Wave equation      17
Wave function      52
Wave function renormalisation constant      85
Weak current      226—227
Weak hypercharge      233 254
Weak isospin      231—232 254
Weak mixing angle ($\theta_{W}$)      234
Weak mixing angle ($\theta_{W}$) from grand unification      305—306
Weinberg's theorem      78
Weyl representation      32—33
Weyl spinor      32
Weyl spinor, generating functional      106
Weyl spinor, propagators      107
Wick rotation      10 45 76 80
Yang — Mills fields      114
Yukawa interaction      102 238 247 256
Z mass      249
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