Prescott Durand Crout
#98,599
Most Influential Person Across History
American mathematician
Prescott Durand Crout's AcademicInfluence.com Rankings
Prescott Durand Croutmathematics Degrees
Mathematics
#5822
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Applied Mathematics
#248
Historical Rank
Measure Theory
#4564
Historical Rank

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Mathematics
Why Is Prescott Durand Crout Influential?
(Suggest an Edit or Addition)According to Wikipedia, Prescott Durand Crout was an American mathematician. Crout was born in Ohio, but lived and worked in Massachusetts. In 1929 he finished the MIT class. His PhD thesis was entitled "The Approximation of Functions and Integrals by a Linear Combination of Functions".On January 2, 1933 he married Charlotte Louise Zander. They had four children.
Prescott Durand Crout's Published Works
Number of citations in a given year to any of this author's works
Total number of citations to an author for the works they published in a given year. This highlights publication of the most important work(s) by the author
Published Works
- A short method for evaluating determinants and solving systems of linear equations with real or complex coefficients (1941) (135)
- An Application of Kinetic Theory to the Problems of Evaporation and Sublimation of Monatomic Gases (1936) (39)
- An Application of Polynomial Approximation to the Solution of Integral Equations Arising in Physical Problems (1940) (21)
- A Short Method for Evaluating Determinants and Solving Systems of Linear Equations With Real or Complex Coefficients (1941) (16)
- A Least Square Procedure for Solving Integral Equations by Polynomial Approximation (1941) (11)
- The determination of antenna patterns of n -arm antennas by means of bicomplex functions (1970) (8)
- An Extension of Lagrange's Equations to Electromagnetic Field Problems (1948) (3)
- An Application of Kinetic Theory to the Problems of Evaporation and Sublimation of Gases Having More Than One Atom Per Molecule (1936) (3)
- A Flux Plotting Method for Obtaining Fields Satisfying Maxwell's Equations, with Applications to the Magnetron (1947) (3)
- The Approximation of Functions and Integrals by a Linear Combination of Functions (1930) (2)
- A Method of Virtual Displacements for Electrical Systems with Applications to Pulse Transformers (1947) (2)
- RESPONSE OF POLYMERS TO TENSILE IMPACT. 1. AN INTEGRAL-EQUATION, SUCCESSIVE-SUBSTITUTION SOLUTION FOR USE IN DIGITAL COMPUTERS, AND ITS APPLICATION TO A LINEAR ELASTIC MODEL (1968) (1)
- An Upper Bound on Derivative Errors in Lagrange Polynomial Approximation (1959) (1)
- Least Square Procedure for Solving Homogeneous Integral Equations (1961) (1)
- A Method for Deriving Formulas for the Approximate Calculation of Integrals (1928) (1)
- A Procedure For Obtaining the Zeros of Functions or their Derivatives by Lagrangean Interpolation (1960) (0)
- Dynamic behavior of the mercury damper (1971) (0)
- Analysis of a Half-Wave Rectifier Circuit Involving Inductance, Resistance, and Capacity (1945) (0)
- An Application of the Invariant Area Properties of Algebraic Polynomials to the Derivation of Formulas for Mechanical Integration (1929) (0)
- The Criterion for a Stationary Point of One of a Set of Implicit Functions (1934) (0)
- A Method for Deriving Formulas for the Approximate Calculation of Integrals (Continued) (1929) (0)
- Tables and Methods of Extending Tables for Interpolation Without Differences (1930) (0)
- A Method for Deriving Formulas of Interpolation (1929) (0)
- Response of Polymers to Tensile Impact. 3. The Integral-Equation, Successive-Substitution Method Applied to Non-Linear Materials Having Time- Dependence (Creep, Relaxation) (1976) (0)
- Response of Polymers to Tensile Impact. 2. Extension of the Integral-Equation, Successive-Substitution Solution to Non-Linear, Time-Independent Materials (1974) (0)
- THEORETICAL INVESTIGATION OF THE DYNAMIC BEHAVIOR OF THE MERCURY DAMPER (1964) (0)
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