In statistical mechanics, the Lee–Yang theorem states that if partition functions of certain models in statistical field theory with ferromagnetic interactions...

Chinese-American physicist, known for his work on parity violation, the Lee–Yang theorem, particle physics, relativistic heavy ion (RHIC) physics, nontopological...

suitable physical model related to the Riemann zeta function. The Lee–Yang theorem states that the zeros of certain partition functions in statistical...

46. Yang–Mills theory Wu–Yang monopole Yang–Baxter equation Yangian Parity violation Wu experiment Lee–Yang theorem Byers–Yang theorem C. N. Yang Institute...

In statistical mechanics, Lee–Yang theory, sometimes also known as Yang–Lee theory, is a scientific theory which seeks to describe phase transitions in...

Taro Asano to prove the Lee–Yang theorem in the Heisenberg spin model case. This also yielded a simple proof of the Lee–Yang theorem in the Ising model. David...

field theory, statistical mechanics and dynamical systems such as the Lee-Yang theorem. It is a quantum field theory of a set of non-interacting particles...

theorem (physics) Fluctuation theorem (statistical mechanics) H-theorem (thermodynamics) Hohenberg–Kohn theorems (density functional theory) Lee–Yang...

product. Lee–Yang theorem: The Lee-Yang theorem in statistical mechanics was first proved for the Ising model by future Nobel laureates Tsung-Dao Lee and Chen...

fixed-point theorems were developed by Iimura, Murota and Tamura, Chen and Deng and others. Yang provides a survey. Continuous fixed-point theorems often require...

Parkinson's disease. Tsung-Dao Lee, 97, Chinese-American physicist (Lee–Yang theory, Kinoshita–Lee–Nauenberg theorem, Lee–Yang theorem), Nobel Prize laureate...

mathematical theory of artificial neural networks, universal approximation theorems are theorems of the following form: Given a family of neural networks, for each...

subsequently extended to several variables, and a connection to the Lee–Yang theorem on phase-transitions in statistical physics was made. Together with...

was a professor of physics at Johns Hopkins University, known for Cox's theorem relating to the foundations of probability. He was born in Portland, Oregon...

Wick's theorem is a method of reducing high-order derivatives to a combinatorics problem. It is named after Italian physicist Gian Carlo Wick. It is used...

Unsolved problem in physics Yang–Mills theory and the mass gap. Quantum particles described by the theory have mass but the classical waves of the field...

{\displaystyle \rho _{c}(\mu ^{2})=0} in the formulas above. Coleman–Mandula theorem Scalar field theory Lucini, Biagio; Teper, Michael; Wenger, Urs (2004)...

the Millennium Problems is to realize the Wightman axioms in the case of Yang–Mills fields. One basic idea of the Wightman axioms is that there is a Hilbert...

the MHV Lagrangian framework via evasions of the S-matrix equivalence theorem. An alternative approach to the MHV Lagrangian recovers the missing pieces...

integral), from which Wilson loop values can be calculated for closed paths. The Yang–Mills action is written on the lattice using Wilson loops (named after Kenneth...

known as Alexander's theorem); in mathematical physics where Artin's canonical presentation of the braid group corresponds to the Yang–Baxter equation (see...

Center vortices are line-like topological defects that exist in the vacuum of Yang–Mills theory and QCD. There is evidence in lattice simulations that they...

Propagator Quantization Regularization Renormalization Vacuum state Wick's theorem Wightman axioms Equations Dirac equation Klein–Gordon equation Proca equations...

g ] ] = 0 {\displaystyle [\phi [f],\phi [g]]=0} . Normal order Wick's theorem Michael E. Peskin and Daniel V. Schroeder, An Introduction to Quantum Field...

physics,: 2  which has led to such results as CPT theorem, spin–statistics theorem, and Goldstone's theorem, and also to mathematically rigorous constructions...

Propagator Quantization Regularization Renormalization Vacuum state Wick's theorem Wightman axioms Equations Dirac equation Klein–Gordon equation Proca equations...

bisectional curvature, introduced by Xiaokui Yang and Fangyang Zheng. This also appears in the work of Man-Chun Lee and Jeffrey Streets under the name complex...

moduli space of solutions to the Yang-Mills equations was used by Simon Donaldson in his proof of Donaldson's theorem on diagonizability of intersection...

Propagator Quantization Regularization Renormalization Vacuum state Wick's theorem Wightman axioms Equations Dirac equation Klein–Gordon equation Proca equations...

get a particularly general formulation of the fluctuation-dissipation theorem. S-matrix elements are probability amplitudes of transitions between in...