The Airy_1 process is not the limit of the largest eigenvalue in GOE matrix diffusion

@misc{citeulike:2916355, abstract = {Using a systematic approach to evaluate Fredholm determinants numerically, we provide convincing evidence that the Airy\_1-process, arising as a limit law in stochastic surface growth, is not the limit law for the evolution of the largest eigenvalue in GOE matrix diffusion.}, author = {Bornemann, Folkmar and Ferrari, Patrik L. and Pr\&\#xe4;hofer, Michael }, citeulike-article-id = {2916355}, eprint = {0806.3410}, keywords = {airy-1\_process, goe, goe\_tracy-widom\_distribution, polynuclear\_growth\_model}, month = {Jun}, posted-at = {2008-06-23 06:50:18}, priority = {2}, title = {The Airy\_1 process is not the limit of the largest eigenvalue in GOE matrix diffusion}, url = {http://arxiv.org/abs/0806.3410}, year = {2008} }

TY - ELEC ID - citeulike:2916355 L3 - citeulike-article-id:2916355 TI - The Airy_1 process is not the limit of the largest eigenvalue in GOE matrix diffusion N2 - Using a systematic approach to evaluate Fredholm determinants numerically, we provide convincing evidence that the Airy_1-process, arising as a limit law in stochastic surface growth, is not the limit law for the evolution of the largest eigenvalue in GOE matrix diffusion. KW - airy-1_process KW - goe KW - goe_tracy-widom_distribution KW - polynuclear_growth_model AU - Bornemann, Folkmar AU - Ferrari, Patrik AU - Prähofer, Michael PY - 2008/Jun/20/ UR - http://arxiv.org/abs/0806.3410 ER -