What is he best known for?
The fields of study he is best known for:
- Quantum mechanics
- Algebra
- Quantum field theory
Vladimir V. Bazhanov mainly investigates Mathematical physics, Conformal field theory, Eigenvalues and eigenvectors, Integrable system and Bethe ansatz.
The concepts of his Mathematical physics study are interwoven with issues in Potts model, Chiral Potts curve and Quantum mechanics.
His biological study spans a wide range of topics, including Field, Operator algebra, Pure mathematics and Conformal symmetry.
His work carried out in the field of Eigenvalues and eigenvectors brings together such families of science as Transfer matrix and Asymptotic expansion.
He combines subjects such as Excited state, Quantum field theory and Finite volume method with his study of Integrable system.
His research in Finite volume method intersects with topics in Quantization, Operator and Integral equation.
His most cited work include:
- Integrable structure of conformal field theory, quantum KdV theory and thermodynamic Bethe ansatz (507 citations)
- INTEGRABLE STRUCTURE OF CONFORMAL FIELD THEORY. II. Q-OPERATOR AND DDV EQUATION (408 citations)
- Chiral Potts model as a descendant of the six-vertex model (313 citations)
What are the main themes of his work throughout his whole career to date?
His main research concerns Mathematical physics, Integrable system, Quantum field theory, Quantum mechanics and Bethe ansatz.
Vladimir V. Bazhanov has included themes like Conformal field theory, Quantum, Lattice, Eigenvalues and eigenvectors and Scaling limit in his Mathematical physics study.
His Integrable system study incorporates themes from Sigma model, Yang–Baxter equation, Quantization, Differential equation and Integral equation.
The various areas that he examines in his Quantum field theory study include Excited state, Algebra representation, Partition function and Finite volume method.
His Thermodynamic limit study, which is part of a larger body of work in Quantum mechanics, is frequently linked to S-matrix, bridging the gap between disciplines.
His research investigates the connection between Bethe ansatz and topics such as Instanton that intersect with issues in Vacuum state.
He most often published in these fields:
- Mathematical physics (72.90%)
- Integrable system (40.19%)
- Quantum field theory (26.17%)
What were the highlights of his more recent work (between 2016-2021)?
- Mathematical physics (72.90%)
- Integrable system (40.19%)
- Quantum (14.95%)
In recent papers he was focusing on the following fields of study:
His scientific interests lie mostly in Mathematical physics, Integrable system, Quantum, Sigma model and Bethe ansatz.
The Mathematical physics study combines topics in areas such as Hermitian matrix and Scaling limit.
He has researched Integrable system in several fields, including Continuous spectrum, Quantization, Differential equation, Monodromy and Scaling.
His Quantization research incorporates elements of Eigenvalues and eigenvectors, Ode and Pure mathematics.
His Quantum research is multidisciplinary, relying on both Statistical mechanics, Hamiltonian and Special values.
His study in Bethe ansatz is interdisciplinary in nature, drawing from both Vacuum state, Instanton and Quantum field theory.
Between 2016 and 2021, his most popular works were:
- On the scaling behaviour of the alternating spin chain (25 citations)
- Quantum transfer-matrices for the sausage model (17 citations)
- Yang–Baxter maps, discrete integrable equations and quantum groups (12 citations)
In his most recent research, the most cited papers focused on:
- Quantum mechanics
- Algebra
- Mathematical analysis
His primary areas of investigation include Integrable system, Mathematical physics, Quantization, Sigma model and Bethe ansatz.
His Integrable system study is concerned with Pure mathematics in general.
His Pure mathematics study combines topics in areas such as R-matrix and Equations of motion.
His Yang–Baxter equation research extends to the thematically linked field of Quantization.
His studies in Sigma model integrate themes in fields like Integral equation, Ode and Eigenvalues and eigenvectors.
His Scaling limit research is multidisciplinary, incorporating perspectives in Vertex model, Invariant and Boundary value problem.
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