MTU Cork Library Catalogue

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Geometric probability / Herbert Solomon.

By: Solomon, Herbert, 1919-.
Contributor(s): Conference Board of the Mathematical Sciences.
Material type: materialTypeLabelBookSeries: CBMS-NSF regional conference series in applied mathematics ; 28.Publisher: Philadelphia : Society for Industrial and Applied Mathematics, 1987Description: vi, 174 p. : graphs ; 25 cm. + pbk.ISBN: 0898710251.Subject(s): Geometric probabilitiesDDC classification: 516.362
Contents:
Buffon needle problem, extensions and estimation of pie -- Density and measure for random geometric elements -- Random lines in the plane and applications -- Covering a circle circumference and a sphere surface -- Crofton's theorem and Sylvester's problem in two and three dimensions -- Random chords in the circle and the sphere.
Holdings
Item type Current library Call number Copy number Status Date due Barcode Item holds
General Lending MTU Bishopstown Library Lending 516.362 (Browse shelf(Opens below)) 1 Available 00041245
Total holds: 0

Enhanced descriptions from Syndetics:

Topics include: ways modern statistical procedures can yield estimates of pi more precisely than the original Buffon procedure traditionally used; the question of density and measure for random geometric elements that leave probability and expectation statements invariant under translation and rotation; the number of random line intersections in a plane and their angles of intersection; developments due to W. L. Stevens's ingenious solution for evaluating the probability that n random arcs of size a cover a unit circumference completely; the development of M. W. Crofton's mean value theorem and its applications in classical problems; and an interesting problem in geometrical probability presented by a karyograph.

Includes bibliographical references (pages 173-174).

Buffon needle problem, extensions and estimation of pie -- Density and measure for random geometric elements -- Random lines in the plane and applications -- Covering a circle circumference and a sphere surface -- Crofton's theorem and Sylvester's problem in two and three dimensions -- Random chords in the circle and the sphere.

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