Diophantine methods, lattices, and arithmetic theory of quadratic forms: international workshop, Banff International Resea…
by Schulze-Pillot, Rainer, Chan, Wai Kiu, Fukshansky, Lenny, Vaaler, Jeffrey D., Banff International Research Station for Mathematics Innovation & Discovery, International Workshop on Diophantine Methods, Lattices, and Arithmetic Theory of Quadratic Forms, Banff, Alberta, International Workshop. Banff International Research Station, Banff, Alberta
Diophantine methods, lattices, and arithmetic theory of quadratic forms: International workshop, Banff international resea…
by Chan, Wai Kiu, International Workshop on Diophantine Methods, Lattices and Arithmetic Theory of Quadratic Forms, Banff, Alta.)
fromContemporary mathematics - American Mathematical Society (P…
Annotation
Lie groups and algebraic groups are important in many major areas of mathematics and mathematical physics. We find them in diverse roles, notably as groups of automorphisms of geometric structures, as symmetries of differential systems, or as basic tools in the theory of automor…
Over the last forty years, David Vogan has left an indelible imprint on the representation theory of reductive groups. His groundbreaking ideas have lead to deep advances in the theory of real and p-adic groups, and have forged lasting connections with other subjects, including …
Over the last forty years, David Vogan has left an indelible imprint on the representation theory of reductive groups. His groundbreaking ideas have lead to deep advances in the theory of real and p-adic groups, and have forged lasting connections with other subjects, including …
Over the last forty years, David Vogan has left an indelible imprint on the representation theory of reductive groups. His groundbreaking ideas have lead to deep advances in the theory of real and p-adic groups, and have forged lasting connections with other subjects, including …
Over the last forty years, David Vogan has left an indelible imprint on the representation theory of reductive groups. His groundbreaking ideas have lead to deep advances in the theory of real and p-adic groups, and have forged lasting connections with other subjects, including …
