activity
20022011
most citedFixed points and Determining Sets for Holomorphic Self-Maps of a Hyperbolic Manifold

1 citations · 5 across the 9 of their papers we have counts for

collaborators

9 papers

math.CV2011★ 1 cited

Nonlinear Convergence Sets of Divergent Power Series

Buma L. Fridman, Daowei Ma, Tejinder Neelon

A nonlinear generalization of convergence sets of formal power series, in the sense of Abhyankar-Moh, is introduced. Given a family y=ϕ_{s}(t,x)=sb_{1}(x)t+b_{2}(x)t^{2}+... of ana…

math.CV2011★ 1 cited

Testing holomorphy on curves

Buma L. Fridman, Daowei Ma

For a domain we construct a continuous foliation of into one real dimensional curves such that any function which can be extended holomor…

math.CV2010★ 1 cited

Holomorphic functions on subsets of C

Buma L. Fridman, Daowei Ma

Let be a curve in containing 0; it becomes after rotation by angle about 0. Suppose a function can be extended holomorphically t…

math.CV2010

Osgood-Hartogs type properties of power series and smooth functions

Buma L. Fridman, Daowei Ma

We study the convergence of a formal power series of two variables if its restrictions on curves belonging to a certain family are convergent. Also analyticity of a given $C^\infty…

math.CV2006

Isolated fixed point sets for holomorphic maps

Buma L. Fridman, Daowei Ma, Jean-Pierre Vigue

We study discrete fixed point sets of holomorphic self-maps of complex manifolds. The main attention is focused on the cardinality of this set and its configuration. As a consequen…

math.CV2005★ 1 cited

Fixed points and Determining Sets for Holomorphic Self-Maps of a Hyperbolic Manifold

Buma L. Fridman, Daowei Ma, Jean-Pierre Vigue

We study fixed point sets for holomorphic automorphisms (and endomorphisms) on complex manifolds. The main object of our interest is to determine the number and configuration of fi…