TCBG Clockwise from left: Laxmikant Kalé, Zan Luthey-Schulten, Emad Tajkhorshid, Aleksei Aksimentiev, Klaus Schulten The TCB group includes five U of I faculty – computer science

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Laxmikant V. Kalé Professor, Department of Computer Science University of Illinois at Urbana-Champaign (UIUC) , (A. Education and Training Institute of Technology, Banaras Hindu U

Source URL: charm.cs.uiuc.edu

• Computing
• Concurrent computing
• Supercomputers
• Klaus Schulten
• Parallel computing
• Petascale computing
• Charm++
• Lawrence Livermore National Laboratory
• International Parallel and Distributed Processing Symposium

Project Dirac Equation PhysicsSpring 2000 Professor Klaus Schulten Problem 1: Born Approximation for Dirac Particles Express the scattering amplitude connecting states |Ψ(~ p, λ, σ)i in the Born

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Solutions to Problem Set 2 PhysicsFall 1999 Professor Klaus Schulten / Prepared by Guochun Shi (a) 1 1

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Chapter 12 Symmetries in Physics: Isospin and the Eightfold Way by Melih Sener and Klaus Schulten Symmetries and their consequences are central to physics. In this chapter we will discuss a particular

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Problem Set 8 PhysicsFall 1999 Professor Klaus Schulten Problem 1: Two-State System A particle can exist in two states described by the vectors |1i = ( 10 ) and |2i = ( 01 ) and is described by the Schr¨

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Problem Set 4 PhysicsFall 1999 Professor Klaus Schulten Problem 1: Wave Functions of One-Dim. Harmonic Oscillator In this problem we consider three different numerical evaluations of the stationary states φn (x)

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Problem Set 1 Physics498:Theoretical Biophysics /Spring 2001 Professor Klaus Schulten Problem 1: Spontaneous 2p → 1s emission in hydrogen atom Determine the rate of spontaneous emission for the 2p → 1s transition in

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Problem Set 1 Physics 498TBP / Spring 2002 Professor Klaus Schulten Problem 1: Optical Properties of Ring of Bacteriochlorophylls Consider a ring of 16 bacteriochlorophyll (BChl) molecules with their centers

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Problem Set 2 Physics498: Theoretical Biophysics /Spring 2002 Professor Klaus Schulten Problem 1: Verhulst Equation Consider the evolution equation

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