<--- Back to Details
First PageDocument Content
Algebra / Linear algebra / Mathematics / Matrix theory / Lie groups / Jordan normal form / Contraction / Matrix / Matrix exponential / Symmetric cone
Date: 2013-10-17 15:52:43
Algebra
Linear algebra
Mathematics
Matrix theory
Lie groups
Jordan normal form
Contraction
Matrix
Matrix exponential
Symmetric cone

a jou.rnal PI M U EPSILON %yggP E A?

Add to Reading List

Source URL: www.pme-math.org

Download Document from Source Website

File Size: 4,12 MB

Share Document on Facebook

Similar Documents

a jou.rnal PI M U EPSILON %yggP E A?

a jou.rnal PI M U EPSILON %yggP E A?

DocID: 1raaY - View Document

EXPLICIT BOUNDS FOR THE PSEUDOSPECTRA OF VARIOUS CLASSES OF MATRICES AND OPERATORS FEIXUE GONG1 , OLIVIA MEYERSON2 , JEREMY MEZA3 , ABIGAIL WARD4 MIHAI STOICIU5 (ADVISOR) SMALLMATHEMATICAL PHYSICS GROUP

EXPLICIT BOUNDS FOR THE PSEUDOSPECTRA OF VARIOUS CLASSES OF MATRICES AND OPERATORS FEIXUE GONG1 , OLIVIA MEYERSON2 , JEREMY MEZA3 , ABIGAIL WARD4 MIHAI STOICIU5 (ADVISOR) SMALLMATHEMATICAL PHYSICS GROUP

DocID: 1r5I1 - View Document

On Mirković-Vilonen cycles and crystal combinatorics Pierre Baumann and Stéphane Gaussent∗ Abstract Let G be a complex connected reductive group and let G∨ be its Langlands dual. Let us choose a triangular decompos

On Mirković-Vilonen cycles and crystal combinatorics Pierre Baumann and Stéphane Gaussent∗ Abstract Let G be a complex connected reductive group and let G∨ be its Langlands dual. Let us choose a triangular decompos

DocID: 1r3Ip - View Document

ON THE SIGN CHARACTERISTIC OF HERMITIAN LINEARIZATIONS IN DL(P ) M. I. BUENO∗ , J. BREEN †,

ON THE SIGN CHARACTERISTIC OF HERMITIAN LINEARIZATIONS IN DL(P ) M. I. BUENO∗ , J. BREEN †,

DocID: 1qO1y - View Document

335  Documenta Math. On The Structure of Certain Galois Cohomology Groups

335 Documenta Math. On The Structure of Certain Galois Cohomology Groups

DocID: 1qLXC - View Document