000			02827nam a2200337 i 4500
008			930311s1994 enka b 001 0 eng
010			_a93001026
020			_a0521404320
040			_aDLC _cDLC _dOUN
049			_aBAUN_MERKEZ
050	0	4	_aQC793.3.F5 _bM66 1994
100	1		_aMontvay, I
245	1	0	_aQuantum fields on a lattice / _cIstván Montvay, Gernot Münster
264		1	_aCambridge [England] ; _aNew York : _bCambridge University Press, _c1994.
300			_axiii, 491 pages : _billustrations ; _c25 cm
336			_atext _btxt _2rdacontent
337			_aunmediated _bn _2rdamedia
338			_avolume _bnc _2rdacarrier
490	1		_aCambridge monographs on mathematical physics
504			_aIncludes bibliographical references and index
505	0	0	_tContents _t Preface _t1 Introduction _t 1.1 Historical remarks _t 1.2 Path integral in quantum mechanics _t 1.3 Euclidean quantum field theory _t 1.4 Euclidean functional integrals _t 1.5 Quantum field theory on a lattice _t 1.6 Continuum limit and critical behaviour _t 1.7 Renormalization group equations _t 1.8 Thermodynamics of quantum fields _t2 Scalar fields _t 2.1 [phi [superscript 4]] model on the lattice _t 2.2 Perturbation theory _t 2.3 Hopping parameter expansions _t 2.4 Luscher-Weisz solution and triviality of the continuum limit _t 2.5 Finite-volume effects _t 2.6 N-component model _t3 Gauge fields _t 3.1 Continuum gauge fields _t 3.2 Lattice gauge fields and Wilson's action _t 3.3 Perturbation theory _t 3.4 Strong-coupling expansion _t 3.5 Static quark potential _t 3.6 Glueball spectrum _t 3.7 Phase structure of lattice gauge theory _t4 Fermion fields _t 4.1 Fermionic variables _t 4.2 Wilson fermions _t 4.3 Kogut-Susskind staggered fermions _t 4.4 Nielsen-Ninomiya theorem and mirror fermions _t 4.5 QED on the lattice _t5 Quantum chromodynamics _t 5.1 Lattice action and continuum limit _t 5.2 Hadron spectrum _t 5.3 Broken chiral symmetry on the lattice _t 5.4 Hadron thermodynamics _t6 Higgs and Yukawa models _t 6.1 Lattice Higgs models _t 6.2 Lattice Yukawa models _t7 Simulation algorithms _t 7.1 Numerical simulation and Markov processes _t 7.2 Metropolis algorithms _t 7.3 Heatbath algorithms _t 7.4 Fermions in numerical simulations _t 7.5 Fermion algorithms based on differential equations _t 7.6 Hybrid Monte Carlo algorithms _t 7.7 Cluster algorithms _t8 Appendix _t 8.1 Notation conventions and basic formulas _t References _t Index
650		0	_aLattice field theory
650		0	_aQuantum field theory
650		0	_aElectroweak interactions
650		0	_aGauge fields (Physics)
700	1		_aMünster, Gernot
710	2		_972911 _aCambridge University Press.
830		0	_9110174 _aCambridge monographs on mathematical physics.
900			_a2370
942			_2lcc _cKT
999			_c3538 _d3538