United Nations Educational Scientific and Cultural Organization and International Atomic Energy Agency THE ABDUS SALAM INTERNATIONAL CENTRE FOR THEORETICAL PHYSICS A NOTE ON HERMITIAN-EINSTEIN METRICS ON PARABOLIC STABLE BUNDLES
نویسندگان
چکیده
Let M be a compact complex manifold of complex dimension two with a smooth Kahler metric and D a smooth divisor on M. If E is a rank 2 holomorphic vector bundle on M with a stable parabolic structure along D, we prove that there exists a Hermitian-Einstein metric on E' = E|M\D compatible with the parabolic structure, and whose curvature is square integrable. MIRAMARE TRIESTE January 2000
منابع مشابه
United Nations Educational Scientific and Cultural Organization and International Atomic Energy Agency THE ABDUS SALAM INTERNATIONAL CENTRE FOR THEORETICAL PHYSICS THE INFLUENCE OF TiO2 POLYMORPH, MECHANICAL MILLING AND SUBSEQUENT SINTERING ON THE FORMATION OF Ti-SUBSTITUTED SPINEL-RELATED Li0.5Fe2.5O4
متن کامل
United Nations Educational, Scientific and Cultural Organization and International Atomic Energy Agency THE ABDUS SALAM INTERNATIONAL CENTRE FOR THEORETICAL PHYSICS INFRARED ABSORPTION OF MgO AT HIGH PRESSURES AND TEMPERATURES: A MOLECULAR DYNAMIC STUDY
متن کامل
United Nations Educational Scientific and Cultural Organization and International Atomic Energy Agency THE ABDUS SALAM INTERNATIONAL CENTRE FOR THEORETICAL PHYSICS THE GENERALIZED MODEL OF POLYPEPTIDE CHAIN DESCRIBING THE HELIX-COIL TRANSITION IN BIOPOLYMERS
متن کامل
United Nations Educational Scientific and Cultural Organization and International Atomic Energy Agency THE ABDUS SALAM INTERNATIONAL CENTRE FOR THEORETICAL PHYSICS NUMERICAL SOLUTION OF DISCRETE-TIME ALGEBRAIC RICCATI EQUATION
In this paper, we present a naturally numerical method for finding the maximal hermitian solution X+ of the Discrete-Time Algebraic Riccati Equation (DTARE) based on the convergence of a monotone sequence of hermitian matrices. MIRAMARE TRIESTE August 1999 E-mail: [email protected] 227 Nguyen Van Cu, Q5, HCMC, Vietnam.
متن کاملUnited Nations Educational Scientific and Cultural Organization and International Atomic Energy Agency THE ABDUS SALAM INTERNATIONAL CENTRE FOR THEORETICAL PHYSICS SELF-CONSISTENT NONLINEARLY POLARIZABLE SHELL-MODEL DYNAMICS FOR FERROELECTRIC MATERIALS
We investigate the dynamical properties of the polarizable shell-model with a symmetric double Morse-type electron-ion interaction in one ionic species. A variational calculation based on the Self-Consistent Einstein Model (SCEM) shows that a theoretical ferroelectric (FE) transition temperature can be derived which demonstrates the presence of a first-order phase transition for the potassium s...
متن کامل