We discuss the Lagrange-multiplier method in a many-body system, and how to apply the Lagrange multiplier correctly to realize quantum constraint in a Hamiltonian for a quantum system. It is pointed out that the discussion in Yanagisawa’s paper [Phys. Rev. B 57, 6208 (1998)] lacks a basic knowledge of mathematics, and that his conclusion is generally wrong.published_or_final_versio
I describe the inception and development of nonperturbative OPE-based methods in hadronic physics, s...
This article is a brief introduction to quantum algorithms for the eigenvalue problem in quantum man...
2 pagesInternational audienceQuantum Monte Carlo methods are sophisticated numerical techniques for ...
In a recent publication (Telhat Ozdogan, Int. J. Quantum Chem., 92 (2003) 419), we presented a unifi...
This Comment identifies errors in the formalism/implementation reported in Ref. 1 and discusses some...
This is a self-contained and hopefully readable account on the method of creation and annihilation o...
Density matrix theory is implemented in a variational quantum Monte Carlo computation of electronic ...
We point out how some mathematically incorrect passages in the paper of M. Reuter can be formulated ...
Superposition states are at the origin of many paradoxes in quantum mechanics. By unraveling the von...
Until the 1990’s philosophers took it almost for granted that the common cause principle is at odds ...
Solving the electronic structure problem via unitary evolution of the electronic Hamiltonian is one ...
summary:By modifying a scheme (due to Gunson) it can be shown that the space generated by all irredu...
On the occasion of Elliott Lieb being awarded the Gauss Prize 2022, we give a non-technical overview...
I point out fatal mathematical errors in the paper "Quantum correlations are weaved by the spinors o...
The ultimate goal of electronic structure calculations is to make the left and right hand sides of t...
I describe the inception and development of nonperturbative OPE-based methods in hadronic physics, s...
This article is a brief introduction to quantum algorithms for the eigenvalue problem in quantum man...
2 pagesInternational audienceQuantum Monte Carlo methods are sophisticated numerical techniques for ...
In a recent publication (Telhat Ozdogan, Int. J. Quantum Chem., 92 (2003) 419), we presented a unifi...
This Comment identifies errors in the formalism/implementation reported in Ref. 1 and discusses some...
This is a self-contained and hopefully readable account on the method of creation and annihilation o...
Density matrix theory is implemented in a variational quantum Monte Carlo computation of electronic ...
We point out how some mathematically incorrect passages in the paper of M. Reuter can be formulated ...
Superposition states are at the origin of many paradoxes in quantum mechanics. By unraveling the von...
Until the 1990’s philosophers took it almost for granted that the common cause principle is at odds ...
Solving the electronic structure problem via unitary evolution of the electronic Hamiltonian is one ...
summary:By modifying a scheme (due to Gunson) it can be shown that the space generated by all irredu...
On the occasion of Elliott Lieb being awarded the Gauss Prize 2022, we give a non-technical overview...
I point out fatal mathematical errors in the paper "Quantum correlations are weaved by the spinors o...
The ultimate goal of electronic structure calculations is to make the left and right hand sides of t...
I describe the inception and development of nonperturbative OPE-based methods in hadronic physics, s...
This article is a brief introduction to quantum algorithms for the eigenvalue problem in quantum man...
2 pagesInternational audienceQuantum Monte Carlo methods are sophisticated numerical techniques for ...