Norman Levinson - Concepedia

Author

Norman Levinson

Massachusetts Institute of Technology

Also Known As

Levinson, N., Levinson, Nathan Peter, N Levinson, N. Levinson, New York, Norman Levinson

267

Publications

12.6K

Citations

H-Index

Concepts

All Affiliations

Massachusetts Institute of Technology

About

Norman Levinson is an author at Massachusetts Institute of Technology specializing in engineering, approximation theory, and numerical analysis.

Top Concepts

#	Concept	H-Index	Publications	Citations
1	Engineering	10	10	1.9K
2	Education	1	1	24
3	Humanities	1	1	14
4	Law	1	1	15
5	Medicine	1	1	24

Norman Levinson

Publications

10.9K

Citations

H-Index

Page 1

	Year	Citations
<i>Theory of Ordinary Differential Equations</i> Earl A. Coddington, Norman Levinson, T. Teichmann Physics Today Spectral TheoryComplex VariableFunction TheoryMatrix MethodMatrix Theory	1956	6.2K
The Wiener (Root Mean Square) Error Criterion in Filter Design and Prediction Norman Levinson Journal of Mathematics and Physics Adaptive FilterNonlinear FilteringEngineeringFiltering TechniqueUncertainty Quantification	1946	1.4K
A Second Order Differential Equation with Singular Solutions Norman Levinson Annals of Mathematics	1949	261
A general equation for relaxation oscillations Norman Levinson, Oliver K. Smith Duke Mathematical Journal Relaxation ProcessPhysicsRelaxation OscillationsOscillation TheoryNonlinear Oscillation	1942	228
More than one third of zeros of Riemann's zeta-function are on σ = 12 Norman Levinson Advances in Mathematics Analytic Number Theory	1974	213
The asymptotic nature of solutions of linear systems of differential equations Norman Levinson Duke Mathematical Journal Linear SystemsSingularly Perturbed ProblemLinear SystemOscillation TheoryAsymptotic Nature	1948	211
Transformation Theory of Non-Linear Differential Equations of the Second Order Norman Levinson Annals of Mathematics Transformation TheoryCurrent InterestBacklund TransformationGeometric Singular Perturbation TheoryNonlinear Equation	1944	163
A class of continuous linear programming problems Norman Levinson Journal of Mathematical Analysis and Applications Mathematical ProgrammingEngineeringContinuous OptimizationNonlinear ProgrammingDiscrete Mathematics	1966	121
The First Boundary Value Problem for εΔu + A(x, y)u x + B(x, y)u y + C(x, y)u = D(x, y) for Small ε Norman Levinson Annals of Mathematics Numerical AnalysisGeometric Partial Differential EquationSmall εFree Boundary Problem	1950	98
Linear programming in complex space Norman Levinson Journal of Mathematical Analysis and Applications Mathematical ProgrammingEngineeringNonlinear ProgrammingLinear ProgrammingQuadratic Programming	1966	97

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