Sistem Informasi Pustaka

On the Spans of Polynomials and the Spans of a Laguerre-Polya-Schur Sequence of Polynomials

Some Extensions of the Polya Urn Scheme with Bayesan Applications

Bayesian Semiparametric Generalizations of Linear Models Using Polya Trees

Polya-type Distributions

Admissibility of multi-action problems. III

Isoperimetric inequalities in mathematical physics, by G. Polya and G. Szego

Note on Mr Hardys Extension of a Theorem of Mr Polya

Calculation of Temperature Field in Plasmatron Electrodes (Raschet Polya Temperatur V Elektrodakh Plazmatrona).

A plasmatron electrode in the form of a hollow cylinder, on one surface of which travels the arc spot, the other of which is cooled, is examined. The spot is assumed to travel in a closed trajectory i
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Joint Distributions of Time Intervals for the Occurrence of Successive Accidents in a Generalized Polya Scheme

On Polya Frequency Functions

The fundamental spline functions and their limits. IV

The Random Walks of George Polya

Both a biography of Pólya's life, and a review of his many mathematical achievements by today's experts.

Polya, Krutetskii and the Restaurant Problem

Reflections on Problem Solving in School Mathematics

Prepared for units ECT405, ECT705 offered by the Faculty of Education in Deakin University's Open Campus Program.

Al-Quran dan Tafsirnya

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On the Spans of Polynomials and the Spans of a Laguerre-Polya-Schur Sequence of Polynomials

This document proves a conjecture of Meir and Sharma from 1969 determining the least value of the span of a certain derivative P'(x) for> or = 3, if x sub 1 and x sub n are kept fixed. Tools used are the Descartes rule of signs and the inequality> or = H between the arithmetic and harmonic mean. The author also applies his results to the infinite sequences of polynomials introduced by G. Polya and I. Schur in a famous paper from 1914.

I. J. Schoenberg, WISCONSIN UNIV-MADISON MATHEMATICS RESEARCH CENTER.,

This document proves a conjecture of Meir and Sharma from 1969 determining the least value of the span of a certain derivative P'(x) for> or = 3, if x sub 1 and x sub n are kept fixed.