TITLES AND ABSTRACTS 1. Wilhelm Winter Westfaelische Wilhelms-Universitaet Muenster Lectures: (1) Nuclearity: approximation and perturbation

Source URL: www.ucs.louisiana.edu

On drift-type perturbation for stable processes Peng Jin Wuppertal University In this talk we consider the drift-type perturbation for stable processes. Under some appropriate integrability condition on the drift we will

Source URL: icsaa.iam.uni-bonn.de

Vocal Tract Length Perturbation for Speech Recognition with DNN-HMMs Navdeep Jaitly ● Geoffrey Hinton ●

Source URL: www.cs.toronto.edu

Perturbation based Large Margin Approach for Ranking Eunho Yang University of Texas at Austin Ambuj Tewari

Source URL: dept.stat.lsa.umich.edu

• Machine learning
• Learning
• Artificial intelligence
• Support vector machines
• Learning to rank
• Hinge loss
• Ranking SVM
• Structured support vector machine
• Empirical risk minimization
• Mathematical optimization
• Supervised learning
• Distribution

Time-Dependent Perturbation Theory

Source URL: galileo.phys.virginia.edu

Completing signaling networks by abductive reasoning with perturbation experiments Adrien Rougny1 , Yoshitaka Yamamoto2,3 , Hidetomo Nabeshima2 , Gauvain Bourgne4 , Anne Poupon5 , Katsumi Inoue6 , Christine Froidevaux1 1

Source URL: www.ilp2015.jp

16268 • The Journal of Neuroscience, October 9, 2013 • 33(41):16268 –Development/Plasticity/Repair Rapid Functional Reorganization in Human Cortex Following Neural Perturbation

Source URL: gazzaleylab.ucsf.edu

Microsoft Word - 14-Riehl.doc

Source URL: www.jsbi.org

• Systems biology
• Biology
• Academia
• Systems science
• Bioinformatics
• Mathematical physics
• Metabolism
• Computational biology
• Flux balance analysis
• Flux
• Perturbation theory
• Perturbation

DETERMINING A FIRST ORDER PERTURBATION OF THE BIHARMONIC OPERATOR BY PARTIAL BOUNDARY MEASUREMENTS KATSIARYNA KRUPCHYK, MATTI LASSAS, AND GUNTHER UHLMANN Abstract. We consider an operator ∆2 + A(x) · D + q(x) with th

Source URL: www.math.washington.edu

Resonant Perturbation Theory of Decoherence, Relaxation and Evolution of Entanglement for Quantum Bits Marco Merkli Department of Mathematics, Memorial University, St. John’s, Canada Collaborators:

Source URL: www.math.mun.ca