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Symmetry number
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91	Author index Entries refer to chapter number. Alexander, E., 1.2 Aroyo, M. I., 1.2 Balluffi, R. W., 5.2 Belov, N. V., 1.2 Add to Reading List Source URL: it.iucr.org Language: English - Date: 2009-12-23 11:42:50 Group theory Crystallography Mineralogy Space group Index of a subgroup Rod group Frieze group Layer group Chirality Abstract algebra Algebra Symmetry
92	Author index Entries refer to chapter number. Alexander, E., 1.2 Aroyo, M. I., 1.2 Balluffi, R. W., 5.2 Belov, N. V., 1.2 Add to Reading List Source URL: it.iucr.org Language: English - Date: 2006-04-25 10:45:21 Group theory Crystallography Mineralogy Space group Index of a subgroup Frieze group Rod group Chirality Abstract algebra Algebra Symmetry
93	British Society for the History of Mathematics Research in Progress Saturday 2 March 2013: The Queen’s College, Oxford Programme[removed]Registration and coffee Add to Reading List Source URL: www.dcs.warwick.ac.uk Language: English - Date: 2013-03-05 15:36:18 Polynomials Group theory Évariste Galois Symmetry Number Group Mathematician Solvable Jacopo Riccati Abstract algebra Mathematics Algebra
94	1 Introduction to quantum mechanics Quantum mechanics is the basic tool needed to describe, understand and devise NMR experiments. Fortunately for NMR spectroscopists, the quantum mechanics of nuclear spins is quite stra Add to Reading List Source URL: www-keeler.ch.cam.ac.uk Language: English - Date: 2001-02-01 13:56:11 Quantum mechanics Rotational symmetry Analytic functions Exponential map Exponentials Riemannian geometry Rotation Complex number Trigonometric functions Mathematical analysis Mathematics Physics
95	3. Angular Momentum States. We now employ the vector model to enumerate the possible number of spin angular momentum states for several commonly encountered situations in Add to Reading List Source URL: www.columbia.edu Language: English - Date: 1999-08-25 16:14:42 Quantum mechanics Spintronics Physical quantities Angular momentum Spin quantum number Azimuthal quantum number Spin Triplet state Total angular momentum quantum number Physics Rotational symmetry Atomic physics
96	1 DeBruijn Counting for Visualization Algorithms David C. Banks? Florida State University and Paul Stockmeyer?? College of William and Mary No Institute Given Abstract. We describe how to determine the number of cases th Add to Reading List Source URL: lmi.bwh.harvard.edu Language: English - Date: 2006-04-24 15:09:07 Enumerative combinatorics Symmetry Group theory Graph enumeration Pólya enumeration theorem Cycle index Permutation Symmetric group Graph coloring Mathematics Combinatorics Abstract algebra
97	4. A Physical Model for an Electron with Angular Momentum. An Electron in a Bohr Orbit. The Quantum Magnet Resulting from Orbital Motion. Add to Reading List Source URL: www.columbia.edu Language: English - Date: 1999-08-25 16:14:42 Magnetism Spintronics Physical quantities Angular momentum Magnetic moment Electron magnetic dipole moment Spin Azimuthal quantum number Bohr model Physics Atomic physics Rotational symmetry
98	2. The Quantum String Our goal in this section is to quantize the string. We have seen that the string action involves a gauge symmetry and whenever we wish to quantize a gauge theory we’re presented with a number of d Add to Reading List Source URL: www.damtp.cam.ac.uk Language: English - Date: 2010-05-19 05:06:10 Quantum mechanics Mathematical physics Quantization String theory Gauge theory Canonical commutation relation Gauge fixing Chern–Simons theory String field theory Physics Quantum field theory Theoretical physics
99	THE MULTIBODY PROBLEM AND RESONANCE IN QUANTUM MECHANICS-II WERNER HEISENBERG[removed]A translation of: Mehrk¨orperproblem und Resonaz in der Quantenmechanik -II Z. f. Phys. 40, [removed]). Add to Reading List Source URL: www.nonloco-physics.0catch.com Language: English - Date: 2011-07-09 19:39:06 Atomic physics Quantum chemistry Chemical bonding Rotational symmetry Electron Pauli exclusion principle Quantum number Spin Atomic orbital Physics Chemistry Spintronics
100	[removed]ON THE ROTATION DISTANCE BETWEEN BINARY TREES PATRICK DEHORNOY Abstract. We develop combinatorial methods for computing the rotation distance between binary trees, i.e., equivalently, the flip distance between t Add to Reading List Source URL: www.math.unicaen.fr Language: English - Date: 2009-01-16 12:26:25 Binary trees Enumerative combinatorics Set theory Tree T-tree Catalan number Symmetry Mathematical logic Mathematics Combinatorics

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