Jorge L. deLyra

most citedThe Quantized

O (1, 2) / O (2) \times Z_{2}

Sigma Model Has No Continuum Limit in Four Dimensions. I. Theoretical Framework

8 citations · 15 across the 3 of their papers we have counts for

collaborators

3 papers

math-ph2014

Low-Pass Filters, Fourier Series and Partial Differential Equations

Jorge L. deLyra

When Fourier series are used for applications in physics, involving partial differential equations, sometimes the process of resolution results in divergent series for some quantit…

hep-lat1992★ 7 cited

The Quantized $O (1, 2) / O (2) \times Z_{2}$ Sigma Model Has No Continuum Limit in Four Dimensions. II. Lattice Simulation

Jorge de Lyra, Bryce DeWitt, See Kit Foong +5

A lattice formulation of the $O (1, 2) / O (2) \times Z_{2}$ sigma model is developed, based on the continuum theory presented in the preceding paper. Special attention is given to choosin…

hep-lat1992★ 8 cited

The Quantized $O (1, 2) / O (2) \times Z_{2}$ Sigma Model Has No Continuum Limit in Four Dimensions. I. Theoretical Framework

Jorge de Lyra, Bryce DeWitt, See Kit Foong +5

The nonlinear sigma model for which the field takes its values in the coset space $O (1, 2) / O (2) \times Z_{2}$ is similar to quantum gravity in being perturbatively nonrenormalizable an…

Low-Pass Filters, Fourier Series and Partial Differential Equations

The Quantized O(1,2)/O(2)×Z2​ Sigma Model Has No Continuum Limit in Four Dimensions. II. Lattice Simulation

The Quantized O(1,2)/O(2)×Z2​ Sigma Model Has No Continuum Limit in Four Dimensions. I. Theoretical Framework

The Quantized $O (1, 2) / O (2) \times Z_{2}$ Sigma Model Has No Continuum Limit in Four Dimensions. II. Lattice Simulation

The Quantized $O (1, 2) / O (2) \times Z_{2}$ Sigma Model Has No Continuum Limit in Four Dimensions. I. Theoretical Framework