Mark Pinsky
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Mark A. Pinsky (15 July 1940 – 8 December 2016)[1] was Professor of Mathematics at Northwestern University. His research areas included probability theory, mathematical analysis, Fourier Analysis and wavelets. Pinsky earned his Ph.D at Massachusetts Institute of Technology (MIT).[2]
His published works include 125 research papers and ten books,[3] including several conference proceedings and textbooks. His 2002 book, Introduction to Fourier Analysis and Wavelets, has been translated into Spanish.[citation needed]
Biography[edit]
Pinsky was at Northwestern beginning in 1968,[4] following a two-year postdoctoral position at Stanford.[1] He completed the Ph.D. at Massachusetts Institute of Technology in 1966,[1] under the direction of Henry McKean and became Full Professor in 1976.[chronology citation needed] He was married to the artist Joanna Pinsky since 1963; they have three children, Seth, Jonathan and Lea, and four grandchildren, Nathan, Jason, Justin and Jasper.[5]
Academic memberships and services[edit]
Pinsky was a member of the American Mathematical Society (AMS)[citation needed], a fellow of the Institute of Mathematical Statistics,[1][6] Mathematical Association of America,[citation needed] and has provided services for Mathematical Sciences Research Institute (MSRI), most recently as Consulting Editor for the AMS.[citation needed] He served on the Executive Committee of MSRI for the period 1996–2000.[citation needed]
Pinsky was an invited speaker at the meeting to honor Stanley Zietz in Philadelphia at University of the Sciences in Philadelphia, on 20 March 2008.[citation needed]
Pinsky was a Fellow of the Institute of Mathematical Statistics[1][6] and member of the Editorial Board of Journal of Theoretical Probability.[7]
Mathematical works[edit]
His early work was directed toward generalizations of the central limit theorem, known as random evolution, on which he wrote a monograph in 1991.[citation needed] At the same time he became interested in differential equations with noise, computing the Lyapunov exponents of various stochastic differential equations. His many interests include classical harmonic analysis and stochastic Riemannian geometry.[citation needed] The Pinsky phenomenon, a term coined by J.P. Kahane,[citation needed] has become a popular topic for research in harmonic analysis.[1]
Pinsky was coordinator of the twenty-ninth Midwest Probability Colloquium, held at Northwestern University in October 2007.[8]
In 2008, the Department of Mathematics at Northwestern University received a private donation from Mark and Joanna Pinsky to endow an annual lecture series.[9]
Selected publications[edit]
- Introduction to Fourier Analysis and Wavelets (Brooks/Cole Series in Advanced Mathematics), 2002, ISBN 978-0-534-37660-4
- Fourier series of radial functions in several variables
- Pointwise Fourier inversion and related eigenfunction expansions
- Eigenfunction expansions with general boundary conditions
- Pointwise Fourier Inversion-A Wave Equation Approach
- A generalized Kolmogorov for the Hilbert transform
See list of publication with pdfs.
External links[edit]
References[edit]
- ^ a b c d e f Obituary, NYTimes.com, December 27, 2016
- ^ Mark Pinsky at the Mathematics Genealogy Project
- ^ Pinsky, Mark (August 2011). Partial Differential Equations and Boundary-Value Problems with Applications. American Mathematical Society. ISBN 978-0821868898.
- Pinsky, Mark (2011). An Introduction to Stochastic Modeling, Fourth Edition. Academic Press Elsivier. ISBN 978-0123814166.
- Cranston, Michael; Pinsky, Mark (1995). Stochastic Analysis. American Mathematical Society. ISBN 0821802895.
- Grey, Alfred; Pinsky, Mark; Mezzino, Michael (1997). Introduction to Ordinary Differential Equations with Mathematica: An Integrated Multimedia Approach. Springer-Verlag New York, LLC. ISBN 0387944818.
- Pinsky, Mark (1991). Lectures on Random Evolution. World Scientific Publishing Company, Incorporated. ISBN 9810205597.
- Pinsky, Mark (2009). Introduction to Fourier Analysis and Wavelets. American Mathematical Society. ISBN 978-0821847978. - ^ Dodson, Kit. "Introduction to ordinary differential equations with mathematica". School of Mathematics, University of Manchester. Retrieved 17 August 2008.
- ^ "Mark Pinsky's Home Page". Archived from the original on 2016-02-17. Retrieved 2016-01-15.
- ^ a b IMS Honored Fellows, Institute of Mathematical Statistics, page version October 19, 2016, accessed on archive.org May 10, 2017
- ^ editorialBoard
- ^ Twenty-Ninth Midwest Probability Colloquium
- ^ Mark and Joanna Pinsky Distinguished Lecture Series
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