Contribution submission to the conference Darmstadt 2008 α-Cluster states in the electron scattering∗ — •Maksym Chernykh1 , Hans Feldmeier2 , Thomas Neff2 , Peter von Neumann-Cosel1 , and Achim Richter1 — 1 Inst

Source URL: www.qclam.ikp.tu-darmstadt.de

HKPolarization transfer coefficients in 12C using inelastic proton scattering at 0° * Andreas Krugmann1, Atsushi Tamii2, Peter von Neumann-Cosel1, Anna Maria Heilmann1, Iryna Poltoratska1 and Norbert Pietralla1

Source URL: www.qclam.ikp.tu-darmstadt.de

Complete Dipole Strength Distributions from Polarized Proton Scattering at Zero Degrees Peter von Neumann-Cosel Institut für Kernphysik, Technische Universität Darmstadt Complete M1 and E1 strength distributions: what

Source URL: www.qclam.ikp.tu-darmstadt.de

Contribution submission to the conference Bochum 2009 Wavelet Analysis and Characteristic Scales of Dipole and Quadrupole Giant Resonances in 28 Si, 40 Ca, 48 Ca and 166 Er ∗ — •Inna Pysmenetska, Peter von Neumann-

Source URL: www.qclam.ikp.tu-darmstadt.de

Book review of The Autonomy of Chemistry. 3rd Er-lenmeyer-Colloquy for the Philosophy of Chemistry, ed. by Peter Janich and Nikolaos Psarros, Würzburg, Königshausen & Neumann, 1998

Source URL: hyle.org

Peter Mu ¨ ller Changing boundary conditions and the spectral shift The effect of changing Dirichlet to Neumann boundary conditions on the spectral shift of the Laplacian in a finite volume is a problem with a long hist

Source URL: www.mathematik.uni-regensburg.de

Inside Rebecca T. Mercuri and Peter G. Neumann System Integrity Revisited onsider a computer product specification with data

Source URL: www.notablesoftware.com

KNOT CONCORDANCE AND VON NEUMANN ρ-INVARIANTS TIM D. COCHRAN and PETER TEICHNER Abstract We present new results, announced in [T], on the classical knot concordance group

Source URL: people.mpim-bonn.mpg.de

Inside Risks Rebecca T. Mercuri and Peter G. Neumann Security by Obscurity he belief that code secrecy can make a system more secure is commonly known as security by obscurity. Certainly, vendors have the

Source URL: www.notablesoftware.com

ICM 2002 · Vol. II · 437–446 Knots, von Neumann Signatures, and Grope Cobordism Peter Teichner∗

Source URL: people.mpim-bonn.mpg.de

• Topology
• Knot theory
• Geometric topology
• Knot invariants
• 3-manifolds
• Surgery theory
• Tim Cochran
• Finite type invariant
• Knot complement
• Capped grope
• Arf invariant
• Cobordism