Ginzburg-Landau vortices : the static model
-invariant variational principles on frame bundles.
Glättung endlich-differenzierbarer Räume.
Global bifurcation from the Fučik spectrum
Global eikonal condition for Lorentzian distance function in noncommutative geometry.
Global existence for a nonlinear Schroedinger–Chern–Simons system on a surface
Global existence of solutions to Schrödinger equations on compact riemannian manifolds below
In this paper, we will study global well-posedness for the cubic defocusing nonlinear Schrödinger equations on the compact Riemannian manifold without boundary, below the energy space, i.e. , under some bilinear Strichartz assumption. We will find some , such that the solution is global for .
Global existence of the Yang-Mills flow in four dimensions.
Global existence theorems for hyperbolic harmonic maps
Global Families of Local Unfoldings.
Global generalized Bianchi identities for invariant variational problems on gauge-natural bundles
We derive both local and global generalized Bianchi identities for classical Lagrangian field theories on gauge-natural bundles. We show that globally defined generalized Bianchi identities can be found without the a priori introduction of a connection. The proof is based on a global decomposition of the variational Lie derivative of the generalized Euler-Lagrange morphism and the representation of the corresponding generalized Jacobi morphism on gauge-natural bundles. In particular, we show that...
Global geometric aspects of Riemann-Hilbert problems.
Global homeomorphism theorem for manifolds and polyhedra
Global left loop structures on spheres
On the unit sphere in a real Hilbert space , we derive a binary operation such that is a power-associative Kikkawa left loop with two-sided identity , i.e., it has the left inverse, automorphic inverse, and properties. The operation is compatible with the symmetric space structure of . is not a loop, and the right translations which fail to be injective are easily characterized. satisfies the left power alternative and left Bol identities “almost everywhere” but not everywhere....
Global minimizers for axisymmetric multiphase membranes
We consider a Canham − Helfrich − type variational problem defined over closed surfaces enclosing a fixed volume and having fixed surface area. The problem models the shape of multiphase biomembranes. It consists of minimizing the sum of the Canham − Helfrich energy, in which the bending rigidities and spontaneous curvatures are now phase-dependent, and a line tension penalization for the phase interfaces. By restricting attention to axisymmetric surfaces and phase distributions, we extend our previous...
Global properties of symmetric competition models with riddling and blowout phenomena.
Global Real Analyticity of Solutions to the ...-Neumann Problem.
Global Several-Parameter Bifurcation and Continuation Theorems: a UnifiedApproach Via Complementing Maps.
Global solution of the wave equation
Global solvability for certain classes of underdetermined systems of vector fields.