General Solution Of Linear Vector Supersymmetry
نویسندگان
چکیده
We give the general solution of the Ward identity for the linear vector supersymmetry which characterizes all topological models. Such solution , whose expression is quite compact and simple, greatly simplifies the study of theories displaying a supersymmetric algebraic structure, reducing to a few lines the proof of their possible finiteness. In particular, the co-homology technology usually involved for the quantum extension of these theories, is completely bypassed. The case of Chern-Simons theory is taken as an example.
منابع مشابه
Positive solution of non-square fully Fuzzy linear system of equation in general form using least square method
In this paper, we propose the least-squares method for computing the positive solution of a $mtimes n$ fully fuzzy linear system (FFLS) of equations, where $m > n$, based on Kaffman's arithmetic operations on fuzzy numbers that introduced in [18]. First, we consider all elements of coefficient matrix are non-negative or non-positive. Also, we obtain 1-cut of the fuzzy number vector solution of ...
متن کامل/ 06 06 12 4 v 3 2 0 D ec 2 00 6 GEF - TH - 09 / 2006 General Solution Of Linear Vector Supersymmetry
We give the general solution of the Ward identity for the linear vector supersymmetry which characterizes all topological models. Such solution , whose expression is quite compact and simple, greatly simplifies the study of theories displaying a supersymmetric algebraic structure, reducing to a few lines the proof of their possible finiteness. In particular, the co-homology technology usually i...
متن کاملHölder continuity of solution maps to a parametric weak vector equilibrium problem
In this paper, by using a new concept of strong convexity, we obtain sufficient conditions for Holder continuity of the solution mapping for a parametric weak vector equilibrium problem in the case where the solution mapping is a general set-valued one. Without strong monotonicity assumptions, the Holder continuity for solution maps to parametric weak vector optimization problems is discussed.
متن کاملA new idea for exact solving of the complex interval linear systems
In this paper, the aim is to find a complex interval vector [Z] such that satisfies the complex interval linear system C[Z]=[W]. For this, we present a new method by restricting the general solution set via applying some parameters. The numerical examples are given to show ability and reliability of the proposed method.
متن کاملar X iv : h ep - t h / 06 06 12 4 v 1 1 4 Ju n 20 06 GEF - TH - 09 / 2006 General Solution Of Vector Supersymmetry
We give the general solution of the Ward identity for the vector supersymmetry which characterizes all topological models and twisted ordinary supersymmetric gauge field theories. Such solution, whose expression is quite compact and simple, greatly simplifies the study of theories displaying a supersymmetric algebraic structure, reducing to a few lines the proof of their possible finiteness. In...
متن کامل