Tri-analytic Subvarieties of Hyperkähler Manifolds.
Trigonometrische Charakterisierung der Räume konstanter Krümmung.
Tritangent planes to toroidal knots.
A proof is given that, with the only exception of (3,2), all toroidal knots in R3 obtained in the standard way by stereographic projection of knots in S3 have tritangent planes.
Trivial constraint variational problem
Trois constructions en topologie symplectique
TT-tensors and conformally flat structures on 3-manifolds
We study TT-tensors on conformally flat 3-manifolds (M,g). The Cotton-York tensor linearized at g maps every symmetric tracefree tensor into one which is TT. The question as to whether this is the general solution to the TT-condition is viewed as a cohomological problem within an elliptic complex first found by Gasqui and Goldschmidt and reviewed in the present paper. The question is answered affirmatively when M is simply connected and has vanishing 2nd de Rham cohomology.
Tubes and the Geometry of the Kahler Manifolds
Tubular neighborhoods of totally geodesic hypersurfaces in hyperbolic mainfolds.
Turbulence via gauge and supersymmetry theory
For the entire collection see Zbl 0699.00032.
Twist quantization of string and Hopf algebraic symmetry.
Twisted Product -submanifolds in a Locally Conformal Kaehler Manifold
Twisted spherical means in annular regions in and support theorems
Let be the class of all continuous functions on the annulus in with twisted spherical mean whenever and satisfy the condition that the sphere and ball In this paper, we give a characterization for functions in in terms of their spherical harmonic coefficients. We also prove support theorems for the twisted spherical means in which improve some of the earlier results.
Twisteurs des orbites coadjointes et métriques hyper-pseudokählériennes
Twisteurs et applications harmoniques en dimension 4
Twistor fibrations giving primitive harmonic maps of finite type.
Twistor forms on Kähler manifolds
Twistor forms are a natural generalization of conformal vector fields on riemannian manifolds. They are defined as sections in the kernel of a conformally invariant first order differential operator. We study twistor forms on compact Kähler manifolds and give a complete description up to special forms in the middle dimension. In particular, we show that they are closely related to hamiltonian 2-forms. This provides the first examples of compact Kähler manifolds with non–parallel twistor forms in...
Twistor Holomorphic Immersions of Real Surfaces Into Kähler Surface.
Twistor operators on conformally flat spaces
Summary: We describe explicitly the kernels of higher spin twistor operators on standard even dimensional Euclidean space , standard even dimensional sphere , and standard even dimensional hyperbolic space , using realizations of invariant differential operators inside spinor valued differential forms. The kernels are finite dimensional vector spaces (of the same cardinality) generated by spinor valued polynomials on .
Twistor spaces for Riemannian symmetric spaces.
Twistor spaces over the connected sum of 3 projective planes