Michael Golomb

Q: What Schools Are Affiliated With Michael Golomb

Michael Golomb is affiliated with the following schools: Humboldt University of Berlin, Princeton University, Stanford University, Purdue University

Michael Golomb's AcademicInfluence.com Rankings

Michael Golomb

Mathematics

#2074

World Rank

#3259

Historical Rank

#829

USA Rank

Measure Theory

#3449

World Rank

#4069

Historical Rank

#995

USA Rank

mathematics Degrees

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Mathematics

Michael Golomb's Degrees

PhD Mathematics Princeton University
Masters Mathematics Stanford University

Why Is Michael Golomb Influential?

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According to Wikipedia, Michael Golomb was an American mathematician and educator who was affiliated with Purdue University for over half a century. He was a student of Erhard Schmidt and Adolf Hammerstein, and received his doctorate from the University of Berlin in 1933. However, as a Jew, he had to leave Germany shortly afterwards to avoid Nazi persecution. After a short period in Zagreb in the former Yugoslavia, Michael Golomb arrived in the U.S. in 1939, when he turned to applied mathematics. He was one of the first mathematicians to apply normed vector spaces in numerical analysis. He taught mathematics at Purdue University from 1942 until his retirement in 1975, at times holding joint appointment with the Schools of Engineering. He continued to teach as Professor Emeritus.

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Michael Golomb'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

Lectures on theory of approximation (1960) (159)
APPROXIMATION BY PERIODIC SPLINE INTERPOLANTS ON UNIFORM MESHES. (1968) (99)
OPTIMAL APPROXIMATIONS AND ERROR BOUNDS (1958) (92)
Model compounds for metal–protein interaction: crystal structure of three platinum(II) complexes of L- and DL-methionine and glycyl-L-methionine (1970) (37)
Equilibria of the Curvature Functional and Manifolds of Nonlinear Interpolating Spline Curves. (1982) (37)
Ordinary Differential Equations.@@@Differential Equations. (1952) (34)
Elements of ordinary differential equations (1950) (30)
Hm,p-extensions by Hm,p-splines (1972) (28)
The crystal structure of trans-bisglycinatoplatinum(II), Pt(NH2CH2COO)2 (1969) (23)
SPLINES, N-WIDTHS AND OPTIMAL APPROXIMATIONS. (1967) (18)
The metric gradient in normed linear spaces (1972) (15)
A theory of multidimensional servo systems (1952) (14)
Interpolation Operators as Optimal Recovery Schemes for Classes of Analytic Functions (1977) (14)
Zeros and poles of functions defined by Taylor series (1943) (12)
Linear ordinary differential equations with boundary conditions on arbitrary point sets (1971) (11)
On the Polynomial Solutions of a Riccati Equation (1954) (11)
Diffraction gratings and solar selective thin film absorbers: An experimental study (1978) (10)
Optimal approximating manifolds in L2-spaces☆ (1965) (9)
Elementary Proofs for the Equivalence of Fermat's Principle and Snell's Law (1964) (9)
Expansion and boundedness theorems for solutions of linear differential systems with periodic or almost periodic coefficients (1958) (8)
Minimum Path Problems in Normed Spaces: Reflection and Refraction (2000) (6)
Solution of certain nonautonomous differential systems by series of exponential functions (1959) (5)
Bounds for solutions of nonlinear differential systems (1957) (5)
Spline Approximations to the Solutions of Two-Point Boundary Value Problems. (1971) (4)
An Inequality for Elliptic and Hyperbolic Segments (1973) (3)
Variations on a Theorem by Archimedes (1974) (3)
Electric propagation on long lines terminated by lumped networks (1943) (2)
Problems: 10557-10563 (1996) (2)
Stability of Interpolating Elastica. (1978) (2)
On the Reducibility of Certain Linear Differential Systems. (1960) (2)
An Algebraic Method in Differential Equations (1965) (2)
Problems: 10330-10337 (1993) (2)
Contributions to the Theory of Partial Differential Equations . L. Bers, S. Bochner, and F. John, Eds. Annals of Mathematics Studies, No. 33. Princeton Univ. Press, Princeton, N.J., 1954. vi + 257 pp. Paper, $4. (1955) (1)
Elementary Problems: E3433-E3438 (1991) (1)
Problems: 10238-10246 (1992) (1)
Some Extremal Problems for Differentiable Periodic Functions in L sub infinity (R). (1970) (1)
A note on linear vector spaces of mappings with positive Jacobians (1954) (1)
Points That Form Simplices of Equal Volume: 10685 (2000) (0)
Rates of Convergence of L-Splines Which Interpolate H sub L - Functions. (1970) (0)
Paul Erdös: Addenda (1977) (0)
ON H SUPERSCRIPT m-EXTENSION OF FUNCTIONS AND SPLINE INTERPOLATION. II. REPRESENTATIONS OF THE EXTERNAL H SUPERSCRIPT m EXTENSIONS. (1967) (0)
Beke's Functional Equation: 10559 (1998) (0)
Managing Decline in a Turbulent World: Designing a New Security Strategy for the European Union (2014) (0)
Problems for Solution: 4438-4442 (1951) (0)
FUNCTIONS WHICH ARE SYMMETRIC ABOUT SEVERAL POINTS BY PAUL ERDÖS and (2004) (0)
Elementary Problems: E2835-E2840 (1980) (0)
Approximate method for calculations using concentration-dependent diffusion coefficients (1957) (0)
Linear Equations in Applied Mechanics . H. F. P. Purday. Oliver & Boyd, Edinburgh-London; Interscience New York, 1954. xiv + 240 pp. Illus. $3.50. (1955) (0)
Complete Orthonormal Systems in Pre-Hilbert Spaces (1972) (0)
Erratum to Spline interpolation near discontinuities (1974) (0)
The convergence of sequences of Hadamard determinants (1944) (0)
Don't the Problem Ebitees Read the Monthly? 11043 (2005) (0)
Paul erdos: addenda. (1977) (0)
Partial Differential Equations in Physics . Arnold Sommerfeld; translated by Ernest G. Straus. New York: Academic Press, 1949. 335 pp. $5.80. (1950) (0)
The Orthocenter of a Simplex: 11087 (2005) (0)
Review: William H. Roever, The Weight Field of Force of the Earth (1941) (0)
Elements of Partial Differential Equations . Ian N. Sneddon. McGraw-Hill, New York, 1957. 327 pp. Illus. $7.50. (1957) (0)
Advanced Problems: 5964-5869 (1974) (0)
Linear Transformations in n-Dimensional Vector Space: An Introduction to the Theory of Hilbert Space . H. L. Hamburger and M. E. Grimshaw. New York: Cambridge Univ. Press, 1951. 195 pp. $4.50. (1952) (0)
Linear Transformations in n-Dimensional VectorSpace: An Introduction to the Theory of HilbertSpace. H. L. Hamburger and M. E. Grimshaw. NewYork: Cambridge Univ. Press, 1951. 195 pp. $4.50 (1952) (0)
Problems for Solution: E1026-E1030 (1952) (0)
Problems for Solution: E866-E890 (1949) (0)
Book Review: The Weight Field of Force of the Earth (1941) (0)

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What Schools Are Affiliated With Michael Golomb?

Michael Golomb is affiliated with the following schools:

Michael Golomb's Academic­Influence.com Rankings