Titlebook: Algebraic Combinatorics and Computer Science; A Tribute to Gian-Ca H. Crapo,D. Senato Book 2001 Springer-Verlag Italia 2001 Algebraic Combi

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calorie

Foreword in the School of Engineering, until the racial laws enacted by the Fascist government in 1938 expelled him from a community of which he had been one of the most prestigious members, with the enthusiasm and the energy which he put into all his endeavours.

妨礙

What is invariant theory, really?iddle of this century, when it branched off into several independent disciplines, mathematicians of all countries were brought together by their common faith in invariants: in England, Cayley, MacMahon, Sylvester and Salmon, and later, Alfred Young, Aitken, Littlewood and Turnbull. In Germany, Clebs

觀點(diǎn)

Twelve problems in probability no one likes to bring uphe foundations of probability, and thus also a much touchier and much neglected subject, the foundations of statistics. There seems to have been a conspiracy of silence on such foundational questions among mathematicians (not so among philosophers), who would like to believe that the subject has bee

synovitis

Resolution of Weyl modules: the Rota toucheyl modules changed the way the whole question of finding resolutions was addressed, and what kinds of additional information it led to. To do this, we first have to review briefly the methods that were being used prior to Rota’s involvement. Then we look at how letter-place methods and polarization

上腭

Circulant recursive matricesule and the boundary value of the matrix, respectively. The .. row of a recursive matrix contains the coefficients of the series α. β. These matrices were introduced by Barnabei, Brini, and Nicoletti [.] to formulate a more general version of the umbral calculus developed in a series of fundamental

切碎

Remarks on invariant geometric calculus. Cayley-Grassmann algebras and geometric Clifford algebras notion of a vector in an abstract .-dimensional space and, in general, the notion of an extensor (decomposable antisymmetric tensor). Grassmann’s plan was radically innovative; his aim was to found an intrinsic algebraic calculus for (projective, affine, euclidean) geometry, that was alternative to

sebaceous-gland

nauseate

Umbral nature of the Poisson random variablesit, perhaps because of its lack of foundation. This method was fully developed by Rev. John Blissard in a series of papers beginning in 1861 [.–.]; nevertheless it is impossible to attribute the credit for the original idea to him alone since Blissard’s calculus has a mathematical source in symbolic

lobster

Foreword to the surveys by Aigner and Perrinf this we mention his very noteworthy quote (Los Alamos Science 12, 1985): “A good teacher brings out the best in his students. What young people need the most is encouragement. Left to themselves, students may not know how to decide what is worthwhile. They may drop an original idea because they th