Glen E. Baxter
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Most Influential Person Across History
American mathematician
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Mathematics
Glen E. Baxter's Degrees
- PhD Mathematics Princeton University
Why Is Glen E. Baxter Influential?
(Suggest an Edit or Addition)According to Wikipedia, Glen Earl Baxter was an American mathematician. Baxter's fields of research include probability theory, combinatorial analysis, statistical mechanics and functional analysis. He is known for the Baxter strong limit theorem. Lately, his 1960 work on the derivation of a specific operator identity that later bore his name, the Rota–Baxter identity, and emanated from some of the fundamental results of the famous probabilist Frank Spitzer in random walk theory has received attention in fields as remote as renormalization theory in perturbative quantum field theory.
Glen E. Baxter's Published Works
Published Works
- AN ANALYTIC PROBLEM WHOSE SOLUTION FOLLOWS FROM A SIMPLE ALGEBRAIC IDENTITY (1960) (499)
- A norm inequality for a “finite-section” Wiener-Hopf equation (1963) (130)
- A strong limit theorem for Gaussian processes (1956) (116)
- On the distribution of the supremum functional for processes with stationary independent increments (1957) (99)
- An Asymptotic Result for the Finite Predictor. (1962) (86)
- On fixed points of the composite of commuting functions (1964) (85)
- A CONVERGENCE EQUIVALENCE RELATED TO POLYNOMIALS ORTHOGONAL ON THE UNIT CIRCLE (1961) (83)
- Polynomials defined by a difference system (1960) (73)
- An operator identity (1958) (51)
- A Combinatorial Lemma for Complex Numbers (1961) (37)
- Combinatorial methods in fluctuation theory (1963) (33)
- An explicit inversion formula for finite-section Wiener-Hopf operators (1964) (30)
- Combinatorial lemmas in higher dimensions (1963) (24)
- Determinants of a Certain Class of Non-Hermitian Toeplitz Matrices. (1961) (23)
- An analytic approach to finite fluctuation problems in probability (1961) (20)
- ON A CHARACTERIZATION OF THE NORMAL LAW. (1955) (16)
- An analogue of the law of the iterated logarithm (1955) (12)
- Review: Mark Kac, Probability and related topics in physical sciences (1960) (12)
- Local Weights Which Determine Area, and the Ising Model (1967) (11)
- Weight Factors for the Two‐Dimensional Ising Model (1965) (10)
- A two-dimensional operator identity with application to the change of sign in sums of random variables (1960) (10)
- On Permutations Induced by Commuting Functions, and an Embedding Question. (1963) (8)
- ON A GENERALIZATION OF THE FINITE ARCSINE LAW (1962) (6)
- Book Review: Probability and related topics in physical sciences (1960) (2)
- A necessary condition for four-coloring a planar graph (1966) (2)
- Generalizations of the Maximal Ergodic Theorem (1965) (2)
- Wiener process distributions of the “arc-sine law” type (1956) (1)
- PRACTICAL AND ANALYTICAL STUDIES INTO TANGENT TRACK RAIL WEAR AT MT. NEWMAN MINING (1978) (1)
- On the measure of Hilbert neighborhoods for processes with stationary, independent increments (1959) (0)
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