The Golden Years of Moscow Mathematics.Edited by Smilka Zdravkovska and Peter Duren. London and Providence (London Mathematical Society and American Mathematical Society). 1993.

Classical invariant theory, by Peter Olver, London Mathematical Society Student

Classical invariant theory was a hot topic in the 19 century and in the beginning of the 20 century. The book under review is an attempt to revive this beautiful subject. In our new era of computers and new interest in computational aspects, it is certainly worthwhile to recall the constructive methods of the 19 century invariant theorists. In classical invariant theory one studies polynomials ...

The American Mathematical Society.

The American Mathematical Society.

American Mathematical Society.

FORMER PRESIDENTS J. H. VAN AMRINGE, 1889-1890, EMORY MCCLINTOCK, 1891-1894, G. W. HILL, 1895-1896, SIMON NEWCOMB, 1897-1898, R. S. WOODWARD, 1899-1900, E. H. MOORE, 1901-1902, T. S. FISKE, 1903-1904, W. F. OSGOOD, 1905-1906, H. S. WHITE, 1907-1908, MAXIME BÔCHER, 1909-1910, H. B. FINE, 1911-1912, E. B. VAN VLECK, 1913-1914, E. W. BROWN, 1915-1916, L. E. DICKSON, 1917-1918, FRANK MORLEY, 1919-1...

©1985 American Mathematical Society

Schrödinger equation, the neutron transport equation, Maxwell's equations, and the Dirac equation. A notable feature of the book is the treatment of second-order elliptic and parabolic problems in L and L spaces. Fattorini does a nice job of explaining the Agmon-Douglis-Nirenberg elliptic machinery (in the second-order case), making it accessible to a wide audience. An important feature of the ...