various authors have considered the zero-rest-mass equation and the contour integral representation of its solutions. ferber generalized these equations to supertwistor spaces with 2n odd components so that with n=o we get the standard ungraded twistors of penrose. in this paper we use the batchelor theorem toconstruct the natural super twistor space with coarse topology with underlying standar...

a theoretical density functional theory (dft) study was performed on a series of the neutral n-phenylthiourea substituents (p-oc2h5, p-ch3, m-ch3, h, p-cl, p-br, m-cl, and p-no2) as the sensor of acetate and fluoride anions. the hydrogen bond character was analyzed as a scale of the sensing activity. it was confirmed that hydrogen bond between the p-no2 derivatives of n-phenylthiourea and fluor...

MEMBRANE TOPOLOGY OF MOUSE STEAROYL-COA DESATURASE 1 Weng Chi Man*, Makoto Miyazaki*, Kiki Chu*, and James M. Ntambi* From the Departments of *Biochemistry and ¶Nutritional Sciences, University of Wisconsin-Madison, Madison, WI 53706 Running Title: Mouse SCD1 Topology Address correspondence to: James M. Ntambi, Department of Biochemistry, University of Wisconsin-Madison, 433 Babcock Drive, Madi...

is precompact in the C1,α topology. Here R denotes the Riemann curvature tensor, vol the volume and diam the diameter of (M,g). Thus, for any sequence of metrics gi on n-manifolds Mi satisfying (1.1), there is a subsequence, also called gi, and diffeomorphisms φi : M∞ → Mi such that the metrics φi gi converge in the C 1,α topology to a limit metric g∞ onM∞, for any α < 1. In particular, there a...

Polysurfacic tori or kideas are three-dimensional objects formed by rotating a regular polygon around central axis. These toric shapes referred to as “polysurfacic” because their characteristics, such the number of sides surfaces separated edges, can vary in non-trivial manner depending on degree twisting during revolution. We use term “Kideas” specifically denote these polysurfacic tori, and w...

It is proven that each indecomposable injective module over a valuation domain R is polyserial if and only if each maximal immediate extension R̂ of R is of finite rank over the completion R̃ of R in the R-topology. In this case, for each indecomposable injective module E, the following invariants are finite and equal: its Malcev rank, its Fleischer rank and its dual Goldie dimension. Similar res...

In this note we will be concerned with the proof and consequences of the following fact : if o is a differentiate action of a compact Lie group on a compact differentiate manifold M, then any differentia t e action of G on M sufficiently close to 0o in the C^topology is equivalent to 0O. 1. Notation. In what follows differentiate means class C. If M and V are differentiate manifolds, 2HI(M, ...