Block renormalization group for Euclidean FermionsTadeusz Balaban; Michael O'Carroll; Ricardo Schor · Communications in Mathematical Physics · 1989

Renormalization group approach to lattice gauge field theoriesTadeusz Balaban · Communications in Mathematical Physics · 1988

Localization expansions. I. Functions of the “background” configurationsTadeusz Balaban · Communications in Mathematical Physics · 1996

Power Series Representations for Bosonic Effective ActionsTadeusz Balaban; Joel Feldman; Horst Knörrer; Eugene Trubowitz · 2009

The variational problems for classical N-vector modelsTadeusz Balaban · Communications in Mathematical Physics · 1996

Large field renormalization. I. The basic step of the ℝ operationTadeusz Balaban · Communications in Mathematical Physics · 1989

Renormalization and Localization Expansions.¶II. Expectation Values of the “Fluctuation” MeasuresTadeusz Balaban · Communications in Mathematical Physics · 1998

The Large Field Renormalization Operation for Classical N-Vector ModelsTadeusz Balaban · Communications in Mathematical Physics · 1998

Instantons and Kähler manifoldsA. M. Perelomov · Communications in Mathematical Physics · 1978

Ergosphere instabilityJohn L. Friedman · Communications in Mathematical Physics · 1978

Cantoni's generalized transition probabilityStanley P. Gudder · Communications in Mathematical Physics · 1978

Stationary states of quantum dynamical semigroupsAlberto Frigerio · Communications in Mathematical Physics · 1978

Classification of Gravitational Instanton symmetriesG. W. Gibbons; S. W. Hawking · Communications in Mathematical Physics · 1979

Critical point inequalities and scaling limitsCharles M. Newman · Communications in Mathematical Physics · 1979

Uniform cluster estimates for lattice modelsV. A. Malyshev · Communications in Mathematical Physics · 1979

Enveloping subspaces and superposition of statesV. Cantoni · Communications in Mathematical Physics · 1979