Circle packings and co-compact extensions of Kleinian groups.
Classes of convex functions.
Classes of meromorphic functions defined by the Hadamard product.
Classes of meromorphic functions with respect to N-symmetric points.
Classes of meromorphic multivalent functions with Montel’s normalization
In the paper we define classes of meromorphic multivalent functions with Montel’s normalization. We investigate the coefficients estimates, distortion properties, the radius of starlikeness, subordination theorems and partial sums for the defined classes of functions. Some remarks depicting consequences of the main results are also mentioned.
Classes of Ruscheweyh-type analytic univalent functions.
Classes of uniformly starlike and convex functions.
Classical extremal problems for univalent functions
Classical Families of Univalent Functions in the Hornich Space.
Classification of complete minimal surfaces in R3 with total curvature 12... .
Clifford algebra-valued orthogonal polynomials in the open unit ball of Euclidean space.
Clifford analysis approach to a self-conjugate Cauchy type integral on Ahlfors regular surfaces
In this note, based on a natural isomorphism between the spaces of differential forms and Clifford algebra-valued multi-vector functions, the Cauchy type integral for self-conjugate differential forms in ℝⁿ is considered.
Clifford and harmonic analysis on cylinders and torii.
Cotangent type functions in Rn are used to construct Cauchy kernels and Green kernels on the conformally flat manifolds Rn/Zk where 1 < = k ≤ M. Basic properties of these kernels are discussed including introducing a Cauchy formula, Green's formula, Cauchy transform, Poisson kernel, Szegö kernel and Bergman kernel for certain types of domains. Singular Cauchy integrals are also introduced as are associated Plemelj projection operators. These in turn are used to study Hardy spaces in this...
Clifford-Hermite Wavelets in Euclidean Space.
Clifford-Hermite-monogenic operators
In this paper we consider operators acting on a subspace of the space of square integrable functions and, in particular, Clifford differential operators with polynomial coefficients. The subspace is defined as the orthogonal sum of spaces of specific Clifford basis functions of . Every Clifford endomorphism of can be decomposed into the so-called Clifford-Hermite-monogenic operators. These Clifford-Hermite-monogenic operators are characterized in terms of commutation relations and they...
Closed Curves and Geodesics with Two Self-Intersections on the Punctured Torus.
Closed geodesics, periods and arithmetic of modular forms.
Closed ideals in locally convex algebras of analytic functions.
Closed ideals of A+ and the Cantor set.
Closed universal subspaces of spaces of infinitely differentiable functions
We exhibit the first examples of Fréchet spaces which contain a closed infinite dimensional subspace of universal series, but no restricted universal series. We consider classical Fréchet spaces of infinitely differentiable functions which do not admit a continuous norm. Furthermore, this leads us to establish some more general results for sequences of operators acting on Fréchet spaces with or without a continuous norm. Additionally, we give a characterization of the existence of a closed subspace...