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Boundary conformal field theory at the extraordinary transition: The layer susceptibility to O(ε)

The journal of high energy physics, 2021-01, Vol.2021 (1), p.1-28, Article 55

Shpot, M. A.

2021

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A Feynman integral in Lifshitz‐point and Lorentz‐violating theories in RD⊕Rm

Mathematical methods in the applied sciences, 2018-03, Vol.41 (5), p.2220-2246

2018

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A massive Feynman integral and some reduction relations for Appell functions

Journal of mathematical physics, 2007-12, Vol.48 (12), p.123512-123512-13

Shpot, M. A.

2007

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Reduction and transformation formulas for the Appell and related functions in two variables

Mathematical methods in the applied sciences, 2017-07, Vol.40 (11), p.4102-4108

2017

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Fluctuation-induced forces in periodic slabs: Breakdown of epsilon expansion at the bulk critical point and revised field theory

Europhysics letters, 2006-07, Vol.75 (2), p.241-247

2006

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Fluctuation-induced forces in strongly anisotropic critical systems

Journal of statistical mechanics, 2010-11, Vol.2010 (11), p.P11020

2010

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Massive field-theory approach to surface critical behavior in three-dimensional systems

Nuclear physics. B, 1998-09, Vol.528 (3), p.595-647

1998

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Compatibility of 1/ n and ϵ expansions for critical exponents at m -axial Lifshitz points

Journal of physics. A, Mathematical and theoretical, 2008-04, Vol.41 (13), p.135003

2008

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Two-loop renormalization-group analysis of critical behavior at m-axial Lifshitz points

Nuclear physics. B, 2001-10, Vol.612 (3), p.340-372

2001

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Large-n expansion for m-axial Lifshitz points

Journal of physics. Condensed matter, 2005-05, Vol.17 (20), p.S1947-S1972

2005

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Erratum: Fluctuation-induced forces in strongly anisotropic critical systems

Journal of statistical mechanics, 2011-05, Vol.2011 (5), p.E05001

2011

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A Feynman integral in Lifshitz‐point and Lorentz‐violating theories in

Mathematical methods in the applied sciences, 2018-03, Vol.41 (5), p.2220-2246

2018

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Fluctuation-induced forces in periodic slabs: Breakdown of expansion at the bulk critical point and revised field theory

Europhysics letters, 2006-07, Vol.75 (2), p.241-247

2006

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Comment on “Renormalization-group picture of the Lifshitz critical behavior”

Physical review. B, Condensed matter, 2003-08, Vol.68 (6), Article 066401

2003

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Lifshitz-point correlation length exponents from the large-n expansion

Nuclear physics. B, 2012-09, Vol.862 (1), p.75-106

2012

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On conjectured local generalizations of anisotropic scale invariance and their implications

Nuclear physics. B, 2011-02, Vol.843 (1), p.255-301

2011

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Critical behavior at m -axial Lifshitz points: Field-theory analysis and ε-expansion results

Physical review. B, Condensed matter, 2000-11, Vol.62 (18), p.12338-12349

2000

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Erratum to “On conjectured local generalizations of anisotropic scale invariance and their implications” [Nucl. Phys. B 843 (1) (2011) 255–301]

Nuclear physics. B, 2011-12, Vol.853 (1), p.210-211

2011

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Surface critical behavior in fixed dimensions d<4: Nonanalyticity of critical surface enhancement and massive field theory approach

Physical review letters, 1994-12, Vol.73 (25), p.3431-3434

1994

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Integrals of products of Hurwitz zeta functions and the Casimir effect in ϕ^4 field theories

Journal of classical analysis, 2016 (2), p.99-115

2016

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Critical exponents of random Ising-like systems in general dimensions

Journal of statistical physics, 1992-02, Vol.66 (3-4), p.867-883

1992

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Compatibility of 1/n and ε expansions for critical exponents at m-axial Lifshitz points

Journal of physics. A, Mathematical and theoretical, 2008, Vol.41 (13)

2008

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Fluctuation-induced forces in periodic slabs: Breakdown of $\mth{\epsilon}$ expansion at the bulk critical point and revised field theory

Europhysics letters, 2006-07, Vol.75 (2), p.241-247

2006

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Large-n expansion for m-axial Lifshitz points: Polymers and complex matter

Journal of physics. Condensed matter, 2005, Vol.17 (20), p.1947-1972

2005

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Surface critical behavior of random systems: ordinary transition

Physical review. E, Statistical physics, plasmas, fluids, and related interdisciplinary topics, 2001-05, Vol.63 (5 Pt 2), p.056102-056102, Article 056102

2001

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Boundary conformal field theory at the extraordinary transition: The layer susceptibility to O(ε)

A Feynman integral in Lifshitz‐point and Lorentz‐violating theories in RD⊕Rm

A massive Feynman integral and some reduction relations for Appell functions

Reduction and transformation formulas for the Appell and related functions in two variables

Fluctuation-induced forces in periodic slabs: Breakdown of epsilon expansion at the bulk critical point and revised field theory

Fluctuation-induced forces in strongly anisotropic critical systems

Massive field-theory approach to surface critical behavior in three-dimensional systems

Compatibility of 1/ n and ϵ expansions for critical exponents at m -axial Lifshitz points

Two-loop renormalization-group analysis of critical behavior at m-axial Lifshitz points

Large-n expansion for m-axial Lifshitz points

Erratum: Fluctuation-induced forces in strongly anisotropic critical systems

A Feynman integral in Lifshitz‐point and Lorentz‐violating theories in

Fluctuation-induced forces in periodic slabs: Breakdown of expansion at the bulk critical point and revised field theory

Comment on “Renormalization-group picture of the Lifshitz critical behavior”

Lifshitz-point correlation length exponents from the large-n expansion

On conjectured local generalizations of anisotropic scale invariance and their implications

Critical behavior at m -axial Lifshitz points: Field-theory analysis and ε-expansion results

Erratum to “On conjectured local generalizations of anisotropic scale invariance and their implications” [Nucl. Phys. B 843 (1) (2011) 255–301]

Surface critical behavior in fixed dimensions d<4: Nonanalyticity of critical surface enhancement and massive field theory approach

Integrals of products of Hurwitz zeta functions and the Casimir effect in ϕ^4 field theories

Critical exponents of random Ising-like systems in general dimensions

Compatibility of 1/n and ε expansions for critical exponents at m-axial Lifshitz points

Fluctuation-induced forces in periodic slabs: Breakdown of $\mth{\epsilon}$ expansion at the bulk critical point and revised field theory

Large-n expansion for m-axial Lifshitz points: Polymers and complex matter

Surface critical behavior of random systems: ordinary transition

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