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A st ro no m ic a zi m ut h de te rm in at io n by th e ob se rv at io ns o f P ol ar is - h ou r a ng le m et ho d O bs er ve r: … … … … … … … … … ……
BOUNDED ORBITS OF NONQUASIUNIPOTENT FLOWS ON HOMOGENEOUS SPACES D. Y. Kleinbock and G. A. Margulis Yale University Abstract. Let {gt} be a nonquasiunipotent one-parameter…
Permutation Groups 1: Orbits and Stabilizers Alexander Hulpke Department of Mathematics Colorado State University Fort Collins, CO, 80523, USA http:www.math.colostate.edu~hulpke…
FullerenesFullerenesFullerenesFullerenes Architect: Buckminster Fuller OrbitsOrbits bondπ OrbitsOrbits bondπ ...... C C bondσ bondσ 2 2 21S 2SC rbon 2Pa 1S 2SC rbon 2Pa…
ar X iv :1 71 0. 10 19 0v 1 m at h. R T 2 7 O ct 2 01 7 IRREDUCIBLE CHARACTERS AND SEMISIMPLE COADJOINT ORBITS BENJAMIN HARRIS AND YOSHIKI OSHIMA Abstract. When GR is a real,…
IRREDUCIBLE CHARACTERS AND SEMISIMPLE COADJOINT ORBITS BENJAMIN HARRIS AND YOSHIKI OSHIMA Abstract. When GR is a real, linear algebraic group, the orbit method pre- dicts…
ROCKS FROM SPACE CALLED METEORITES Ioannis Haranas Dept of Physics and Computer Science Wilfrid Laurier University 75 University Ave W Waterloo ON N2L…
Dynamical zeta functions-Introduction Algebraic and geometric setting Definition Related work Arbitrary representations of Γ Results Future projects Analytic torsion and…
UNBOUNDED ORBITS FOR SEMICIRCULAR OUTER BILLIARD. DMITRY DOLGOPYAT AND BASSAM FAYAD 1. Introduction. An outer billard map F is defined outside a closed convex curve Γ in…
GROMOV-WITTEN THEORY OF K3× P1 AND QUASI-JACOBI FORMS GEORG OBERDIECK Abstract Let S be a K3 surface with primitive curve class β We solve the relative Gromov-Witten theory…
GROMOV WIDTH OF POLYGON SPACES ALESSIA MANDINI AND MILENA PABINIAK Abstract For generic r = r1 rn ∈ R n + the space Mr of n– gons in R3 with edges of lengths r is a smooth…
Surfaces of Section I Consider a system with n = 2 degrees of freedom eg planar motion and with a Hamiltonian H~x ~p = 1 2 p2x + p 2 y + Φx y Conservation of energy E =…
ORBITS OF DISCRETE SUBGROUPS ON A SYMMETRIC SPACE AND THE FURSTENBERG BOUNDARY ALEXANDER GORODNIK AND HEE OH Dedicated to Hillel Furstenberg with respect and admiration Abstract.…
Orbits of Language Operations: Finiteness and Upper Bounds Émilie Charlier1 Mike Domaratzki2 Tero Harju3 Jeffrey Shallit1 1University of Waterloo 2University of Manitoba…
Finite Orbits of Language Operations Émilie Charlier1 Mike Domaratzki2 Tero Harju3 Jeffrey Shallit1 1University of Waterloo 2University of Manitoba 3University of Turku…
Finite Orbits of Language Operations Émilie Charlier1 Mike Domaratzki2 Tero Harju3 Jeffrey Shallit1 1University of Waterloo 2University of Manitoba 3University of Turku…
A new perspective on Saturn’s Rings… …and recent results on the faint rings CHARM telecon 11-28-2006 Matt Hedman Cassini ISS team Cassini VIMS team From earth we always…
Welcome to Chemistry 1001 1 Recap Atomic Structure Nucleus contains p+ and n. The number of p+ defines the element. Mass of atom = Σ (p+ + n) Electrons occupy orbits of…
Basic facts Modular group actions Finite Λ̄ orbits Part 1: Algebraic solutions of Painlevé VI Oleg Lisovyy LMPT, Tours, France October 26th, 2012 Oleg Lisovyy Part 1:…
Astronomy Astrophysics manuscript no. wiegert˙v11˙1 c© ESO 2014 January 29, 2014 How dusty is αCentauri? ‹ ‹‹ Excess or non-excess over the infrared photospheres…