What is he best known for?
The fields of study he is best known for:
- Quantum mechanics
- Algebra
- Mathematical analysis
Ryu Sasaki mostly deals with Pure mathematics, Quantum mechanics, Mathematical physics, Orthogonal polynomials and Laguerre polynomials.
The various areas that Ryu Sasaki examines in his Pure mathematics study include Simple and Gravitational singularity.
His Mathematical physics study integrates concerns from other disciplines, such as Quantum, Creation and annihilation operators and Wave function.
His studies in Quantum integrate themes in fields like Supersymmetry, Conserved quantity and Integrable system.
Ryu Sasaki works mostly in the field of Orthogonal polynomials, limiting it down to concerns involving Eigenfunction and, occasionally, Hamiltonian.
His Laguerre polynomials research integrates issues from Linear subspace, Hermite polynomials, Factorization, Invariant and Jacobi polynomials.
His most cited work include:
- Affine Toda field theory and exact S-matrices (276 citations)
- Infinitely many shape invariant potentials and new orthogonal polynomials (259 citations)
- Soliton equations and pseudospherical surfaces (174 citations)
What are the main themes of his work throughout his whole career to date?
His primary scientific interests are in Mathematical physics, Pure mathematics, Quantum mechanics, Orthogonal polynomials and Quantum.
His Mathematical physics research includes themes of Eigenvalues and eigenvectors and Affine transformation.
His study in Pure mathematics is interdisciplinary in nature, drawing from both Simple, Gravitational singularity and Virtual state.
In his research on the topic of Orthogonal polynomials, Askey scheme is strongly related with Hypergeometric distribution.
His Quantum study combines topics in areas such as Supersymmetry, Lax pair and Eigenfunction.
He combines subjects such as Laguerre polynomials and Invariant, Algebra with his study of Jacobi polynomials.
He most often published in these fields:
- Mathematical physics (47.04%)
- Pure mathematics (30.43%)
- Quantum mechanics (23.32%)
What were the highlights of his more recent work (between 2012-2021)?
- Pure mathematics (30.43%)
- Orthogonal polynomials (21.34%)
- Laguerre polynomials (17.39%)
In recent papers he was focusing on the following fields of study:
His primary areas of study are Pure mathematics, Orthogonal polynomials, Laguerre polynomials, Eigenfunction and Jacobi polynomials.
His Pure mathematics research includes elements of Eigenvalues and eigenvectors, Mathematical analysis and Virtual state.
Classical orthogonal polynomials and Wilson polynomials are the core of his Orthogonal polynomials study.
His Laguerre polynomials study deals with Wave function intersecting with Simple and Mathematical physics.
His Eigenfunction research is multidisciplinary, incorporating elements of Quantum and Conjecture.
His Jacobi polynomials research incorporates themes from Gravitational singularity, Polynomial, Singularity and Differential equation.
Between 2012 and 2021, his most popular works were:
- Krein–Adler transformations for shape-invariant potentials and pseudo virtual states (65 citations)
- Multi-indexed Wilson and Askey-Wilson polynomials (50 citations)
- Extensions of solvable potentials with finitely many discrete eigenstates (45 citations)
In his most recent research, the most cited papers focused on:
- Quantum mechanics
- Algebra
- Mathematical analysis
His main research concerns Pure mathematics, Laguerre polynomials, Quantum, Orthogonal polynomials and Virtual state.
His Pure mathematics research is multidisciplinary, incorporating perspectives in Eigenvalues and eigenvectors and Eigenfunction.
His research in Laguerre polynomials intersects with topics in Wave function and Mathematical physics.
His studies examine the connections between Quantum and genetics, as well as such issues in Schrödinger equation, with regards to Supersymmetry, Bound state, Range and Norm.
His study in Jacobi polynomials, Wilson polynomials, Askey–Wilson polynomials and Discrete orthogonal polynomials is carried out as part of his studies in Orthogonal polynomials.
The study incorporates disciplines such as Polynomial and Classical orthogonal polynomials in addition to Jacobi polynomials.
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