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On a closed range theorem for nonlinear operators

Swaminathan, S. — 1972

General Topology and its Relations to Modern Analysis and Algebra

Local uniform convexity of Day’s norm on $C_{0} (r)$

Musiał, K.; Swaminathan, S. — 1981

Abstracta. 9th Winter School on Abstract Analysis

Sur les espaces uniformes pseudocompacts

S. Swaminathan — 1971

Atti della Accademia Nazionale dei Lincei. Classe di Scienze Fisiche, Matematiche e Naturali. Rendiconti

Si dimostra un Teorema il quale fornisce condizioni affinché uno spazio uniforme sia pseudocompatto. Se ne deduce agevolmente un risultato di W. W. Comfort e K. A. Ross sui gruppi topologici.

Pseudo-Uniform Convexity of the Hardy Class H on Riemann Surfaces.

M. Goldstein; S. Swaminathan — 1977

Mathematische Annalen

Pseudo-uniform Convexity in Hardy Spaces over Riemann Surfaces.

M. Goldstein; S. Swaminathan — 1978

Mathematische Annalen

On the representation of mappings of normal Hausdorff spaces as restrictions of linear transformations

M. Edelstein; S. Swaminathan — 1971

Atti della Accademia Nazionale dei Lincei. Classe di Scienze Fisiche, Matematiche e Naturali. Rendiconti

Sia $X$ uno spazio normale di Hausdorff e $f$ un omeomorfismo di $X$ su di un suo sottoinsieme chiuso, e sia $\lambda$ un numero reale con $0<\lambda<1$ . Si supponga che $\displaystyle\bigcap_{1}^{\infty}f^{n}[X]=\emptyset$ $\left[\displaystyle\bigcap_{1}^{\infty}f^{n}[X]\text{è formato da un solo % elemento}\right]$ ; esiste allora un omeomorfismo [una applicazione continua e biunivoca] $h$ di $X$ in un opportuno cubo di Tichonov $Q^{\Lambda}$ tale che $hfh^{-1}$ è la restrizione ad $h[X]$ dell'applicazione $y\to\lambda y$ .

Motor-Mediated Microtubule Self-Organization in Dilute and Semi-Dilute Filament Solutions

S. Swaminathan; F. Ziebert; I. S. Aranson; D. Karpeev — 2010

Mathematical Modelling of Natural Phenomena

We study molecular motor-induced microtubule self-organization in dilute and semi-dilute filament solutions. In the dilute case, we use a probabilistic model of microtubule interaction via molecular motors to investigate microtubule bundle dynamics. Microtubules are modeled as polar rods interacting through fully inelastic, binary collisions. Our model indicates that initially disordered systems of interacting rods exhibit an orientational instability...

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Currently displaying 1 – 7 of 7

On a closed range theorem for nonlinear operators

Local uniform convexity of Day’s norm on $C_{0} (r)$

Sur les espaces uniformes pseudocompacts

Pseudo-Uniform Convexity of the Hardy Class H on Riemann Surfaces.

Pseudo-uniform Convexity in Hardy Spaces over Riemann Surfaces.

On the representation of mappings of normal Hausdorff spaces as restrictions of linear transformations

Motor-Mediated Microtubule Self-Organization in Dilute and Semi-Dilute Filament Solutions

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Formula preview

Currently displaying 1 – 7 of 7

On a closed range theorem for nonlinear operators

Local uniform convexity of Day’s norm on C 0 ( r )

Sur les espaces uniformes pseudocompacts

Pseudo-Uniform Convexity of the Hardy Class H on Riemann Surfaces.

Pseudo-uniform Convexity in Hardy Spaces over Riemann Surfaces.

On the representation of mappings of normal Hausdorff spaces as restrictions of linear transformations

Motor-Mediated Microtubule Self-Organization in Dilute and Semi-Dilute Filament Solutions

Local uniform convexity of Day’s norm on $C_{0} (r)$