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Popular Lectures in Mathematics PLM – serie

Visar alla böcker i serien Popular Lectures in Mathematics PLM. Handla med fri frakt och snabb leverans.

4 produkter

  1. I.Y. Bakelman - Inversions, Häftad. Tillgänglighet: Lägg i varukorg

    Inversions

    Av I.Y. Bakelman

    Häftad, 1975

    262 kr

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    In this book, I. Ya. Bakel'man introduces inversion transformations in the Euclidean plane and discusses the interrelationships among more general mathematical concepts. The author begins by defining and giving examples of the concept of a transformation in the Euclidean plane, and then explains …

  2. Vladimir Grigor'evich Boltyanskii, Izrail' Tsudikovich Gokhberg - Decomposition of Figures Into Smaller Parts, Häftad. Tillgänglighet: Lägg i varukorg

    Decomposition of Figures Into Smaller Parts

    Av Vladimir Grigor'evich Boltyanskii, Izrail' Tsudikovich Gokhberg

    Häftad, 1980

    262 kr

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    In contrast to the vast literature on Euclidean geometry as a whole, little has been published on the relatively recent developments in the field of combinatorial geometry. Boltyanskii and Gohberg's book investigates this area, which has undergone particularly rapid growth in the last thirty years. …

  3. A. S. Solodovnikov - Systems of Linear Inequalities, Häftad. Tillgänglighet: Lägg i varukorg

    Systems of Linear Inequalities

    Av A. S. Solodovnikov

    Häftad, 1980

    245 kr

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    This volume describes the relationship between systems of linear inequalities and the geometry of convex polygons, examines solution sets for systems of linear inequalities in two and three unknowns (extension of the processes introduced to systems in any number of unknowns is quite simple), and …

  4. N. N. Vorobyov - Criteria for Divisibility, Häftad. Tillgänglighet: Lägg i varukorg

    Criteria for Divisibility

    Av N. N. Vorobyov

    Häftad, 1980

    262 kr

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    N. N. Vorob'ev's Criteria for Divisibility introduces the high school or early college student to a specific number-theoretic topic and explains the general mathematical structures which underlie the particular concepts discussed. Vorob'ev discusses the ideas of well-ordered sets, partial and …