We advocate the use of Daubechies wavelets as a basis for treating a variety of problems in quantum field theory. This basis has both natural large-volume and short-distance cutoffs, has natural partitions of unity, and the basis functions are all related to the fixed point of a linear renor-malization group equation.
Wavelets offer significant advantages for the analysis of problems in quantum mechanics. Because wav...
It is shown that Euclidean field theory with polynomial interaction, can be regularized using the wa...
We report on a rigorous operator-algebraic renormalization group scheme and construct the free field...
We demonstrate that Daubechies wavelets can be used to construct a minimal set of optimized localize...
The Euclidean quantum field theory for the fields $phi_{Delta x}(x)$, which depend on both the posit...
Introduction The success of wavelets in analyzing complex signals has prompted speculation about th...
© 2015 American Physical Society. ©2015 American Physical Society. A successful approach to understa...
University of Minnesota M.S. thesis. August 2012. Major: Physics. Advisor: John R Hiller. 1 computer...
In 2005, the EU FP6-STREP-NEST BigDFT project funded a consortium of four laboratories, with the aim...
Quantum field theory (QFT) describes nature using continuous fields, but physical properties of QFT ...
Recent advances have shown wavelets to be an effective, and even necessary, mathematical tool for th...
International audienceIn a recent paper, we presented a linear scaling Kohn-Sham density functional ...
International audienceIn a recent paper, we presented a linear scaling Kohn-Sham density functional ...
We discuss in great detail two quantum mechanical models of planar electrons which are very much rel...
We discuss in great detail two quantum mechanical models of planar electrons which are very much rel...
Wavelets offer significant advantages for the analysis of problems in quantum mechanics. Because wav...
It is shown that Euclidean field theory with polynomial interaction, can be regularized using the wa...
We report on a rigorous operator-algebraic renormalization group scheme and construct the free field...
We demonstrate that Daubechies wavelets can be used to construct a minimal set of optimized localize...
The Euclidean quantum field theory for the fields $phi_{Delta x}(x)$, which depend on both the posit...
Introduction The success of wavelets in analyzing complex signals has prompted speculation about th...
© 2015 American Physical Society. ©2015 American Physical Society. A successful approach to understa...
University of Minnesota M.S. thesis. August 2012. Major: Physics. Advisor: John R Hiller. 1 computer...
In 2005, the EU FP6-STREP-NEST BigDFT project funded a consortium of four laboratories, with the aim...
Quantum field theory (QFT) describes nature using continuous fields, but physical properties of QFT ...
Recent advances have shown wavelets to be an effective, and even necessary, mathematical tool for th...
International audienceIn a recent paper, we presented a linear scaling Kohn-Sham density functional ...
International audienceIn a recent paper, we presented a linear scaling Kohn-Sham density functional ...
We discuss in great detail two quantum mechanical models of planar electrons which are very much rel...
We discuss in great detail two quantum mechanical models of planar electrons which are very much rel...
Wavelets offer significant advantages for the analysis of problems in quantum mechanics. Because wav...
It is shown that Euclidean field theory with polynomial interaction, can be regularized using the wa...
We report on a rigorous operator-algebraic renormalization group scheme and construct the free field...