Mathematical model of the spinning of microstructured fibres. by Voyce, C, Fitt, A, Monro, T

“…This model can be used to understand and quantify methods for controlling the fibre geometry. The effects of preform rotation are included to examine methods for reducing fibre birefringence. …”

Examples of equivariant Lagrangian mean curvature flow by Lotay, JD

“…Through these examples, we see compact and non-compact situations, long-time existence, singularities forming via explicit models, and significant objects in Riemannian and symplectic geometry, including the Clifford torus, Whitney sphere and Lawlor necks.…”

Biomechanical models of hyphal growth in actinomycetes. by Goriely, A, Tabor, M

“…The tip growth of filamentary actinomycetes is investigated within the framework of large deformation membrane theory in which the cell wall is represented as a growing elastic membrane with geometry-dependent elastic properties. The model exhibits realistic hyphal shapes and indicates a self-similar tip growth mechanism consistent with that observed in experiments. …”

Crystalline cohomology of towers of curves by Vonk, J

“…We investigate the geometry of finite maps and correspondences between curves, and construct canonical trace and pullback maps between Hyodo–Kato integral structures on de Rham cohomology of curves, which are functorial for finite morphisms of the generic fibres. …”

NO rotational orientation following 308 nm photodissociation of NO2. by Brouard, M, O'Keeffe, P, Joseph, D, Minayev, D

“…By observing the dependence of the photofragment NO Doppler-resolved transition line shapes on experimental geometry, it has proved possible to determine multipole moments of the photofragment angular momentum distribution up to, and including, rank 3. …”

Casimir torques between anisotropic boundaries in nematic liquid crystals. by Golestanian, R, Ajdari, A, Fournier, J

“…The resulting long-range "Casimir" torques are explicitly calculated for a simple geometry where elastic effects are absent. Our study generalizes previous discussions restricted to the case of isotropic walls, and leads to new proposals for experimental tests of Casimir forces and torques in nematics.…”

Geodetic Precession and the Binary Pulsar B1913+16 by Karastergiou, A, Kramer, M, Wex, N, Hoensbroech, A

“…We demonstrate how the new information will provide additional information on the solutions of the system geometry.…”

Galois actions on non-abelian finite groups and applications by Lim, J

“…We also find its applications to some questions in the realm of Diophantine geometry.</p>…”

Hydrodynamics of domain growth in nematic liquid crystals by Tóth, G, Denniston, C, Yeomans, J

“…It was found that a spatial anisotropy in domain growth can result from backflow and discuss how the wall speed varies with the material parameters of the liquid crystal the geometry and the surface properties of the confining cell, and an external electric field.…”

Counting entropy in causal set quantum gravity by Rideout, D, Zohren, S

“…The finiteness of black hole entropy suggest that spacetime is fundamentally discrete, and hints at an underlying relationship between geometry and "information". The foundation of this relationship is yet to be uncovered, but should manifest itself in a theory of quantum gravity. …”

The supersymmetric Penrose transform in six dimensions by Mason, L, Reid-Edwards, R

“…The relationship between super fields on space-time and twistor space is clarified and the space-time superfield constraint equations are derived from the geometry of supertwistor space. We also explain the extension to more general (0,n) supermultiplets and give twistor actions for these theories.…”

LINEAR SWEEP VOLTAMMETRY AT CHANNEL ELECTRODES by Compton, R, Unwin, P

“…The maximum scan rate at which steady-state voltammograms can be measured is established as a function of electrode geometry and electrolyte flow rate. Experimental measurements involving the reduction of fluorescein are shown to be in good agreement with theory. © 1986.…”

Construction of eigenvarieties by Newton, J

“…These are notes based on four lectures given at the Heidelberg spring school on non-archimedean geometry and eigenvarieties. None of the contents are original work. …”

Stereoscopic Vision by Parker, A

“…The fundamental geometry underlying binocular stereoscopic depth perception was first appreciated in the mid-nineteenth century. …”

Casimir torques between anisotropic boundaries in nematic liquid crystals by Golestanian, R, Ajdari, A, Fournier, J

“…The torques were calculated for a simple geometry in the absence of elastic effects. These calculations suggested a direct measure of the torque exerted between two plates at fixed separation and a measure of force as a function of separation for plates at various angles.…”

Dichloridobis(2-chlorobenzyl)tin(IV) by Lo, K.M., Ng, S.W.

“…The SnIV atom exists in a distorted tetrahedral geometry. Adjacent molecules are linked by weak Sn...Cl contacts [3.703 (1) A], forming a linear chain motif extending along the b axis.…”

Bis(N-isopropyl-N-methyldithiocarbamato-kappa S-2,S `)diphenyltin(IV) by Muthalib, A.F., Baba, I., Farina, Y., Ng, S.W.

“…The dithiocarbamate anions in the title compound, [Sn(C6H5)(2)(C5H10NS2)(2)], chelate to the Sn-IV atom, which is six-coordinated in a skew-trapezoidal-bipyramidal geometry. The molecule lies across a twofold rotation axis.…”

Bis(N-ethyl-N-methyldithiocarbamato-kappa S-2,S `)diphenyltin(IV) by Muthalib, A.F., Baba, I., Ng, S.W.

“…The dithiocarbamate anions in the title compound, [Sn(C6H5)(2)(C4H8NS2)(2)], chelate to the Sn-IV atom, which is six-coordinated in a skew-trapezoidal-bipyramidal geometry. The molecule lies across a twofold rotation axis.…”

Bis(N-butyl-N-ethyldithiocarbamato-kappa S-2,S `)nickel(II) by Juhari, W.N.S.W., Baba, I., Farina, Y., Ng, S.W.

“…The dithiocarbamate anions in the title compound, [Ni(C7H14NS2)(2)], chelate to the Ni-II atom, which is four-coordinate in a square-planar geometry. The Ni-II atom lies on a center of inversion…”

Bis(N-isobutyl-N-propyldithiocarbamato-kappa S-2,S `)zinc(II) by Awang, N., Baba, I., Yamin, B.M., Ng, S.W.

“…In the title compound, [Zn(C8H16NS2)(2)], the Zn-II atom is chelated by two S,S'-bidentate dithiocarbamate ions in a very distorted tetrahedral geometry. The alkyl chains of the ligands are equally disordered over two sets of sites.…”