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19962008
most citedStochastic Quantization of Scalar Fields in Einstein and Rindler Spacetime

7 citations · 15 across the 4 of their papers we have counts for

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hep-th20086 cited

Stochastic Quantization for Complex Actions

G. Menezes, N. F. Svaiter

We use the stochastic quantization method to study systems with complex valued path integral weights. We assume a Langevin equation with a memory kernel and Einstein's relations wi…

hep-th20072 cited

Quantum Bound on the Specific Entropy in Strong-Coupled Scalar Field Theory

M. Aparicio Alcalde, G. Menezes, N. F. Svaiter

Using the Euclidean path integral approach with functional methods, we discuss the self-interacting scalar field theory, in the strong-coupling regime. We assum…

hep-th20077 cited

Stochastic Quantization of Scalar Fields in Einstein and Rindler Spacetime

G. Menezes, N. F. Svaiter

We consider the stochastic quantization method for scalar fields defined in a curved manifold and also in a flat space-time with event horizon. The two-point function associated to…

hep-th2001

Quantum Properties of Solitons in and Models

Gabriel H. Flores, N. F. Svaiter

Recently we constructed two new -dimensional scalar field theory models that posses solitonic solutions. They are the and the mode…

hep-th2001

Vacuum Polarization of a Scalar Field in a Rectangular Waveguide

R. B. Rodrigues, N. F. Svaiter

An analysis of the one-loop vacuum fluctuations associated with a scalar field confined in the interior of a infinite waveguide of rectangular cross section is presented. We first…

hep-th2001

Vacuum Stress Tensor of a Scalar Field in a Rectangular Waveguide

R. B. Rodrigues, N. F. Svaiter, R. D. M. De Paola

Using the heat kernel method and the analytic continuation of the zeta function, we calculate the canonical and improved vacuum stress tensors, and ${Θ_{μν}(\ve…