C. Wang

collaborators

4 papers

math-ph1999

Boundary Value Problem for $r^{2} d^{2} f / d r^{2} + f = f^{3}$ (III): Global Solution and Asymptotics

Chie Bing Wang

Based on the results in the previous papers that the boundary value problem $y^{''} - y^{'} + y = y^{3}, y (0) = 0, y (\infty) = 1$ with the condition $y (x) > 0$ for $0 < x < \infty$ has a unique…

math-ph1999

Boundary Value Problem for $r^{2} d^{2} f / d r^{2} + f = f^{3}$ (II): Connection Formula

Chie Bing Wang

In this paper, we study the analytic expansion in a small neighborhood of 0 in the complex plane for the solution to the equation $p d p / d z - p = z (z - 1) (z - 2)$ satisfying $p(z) = -z…

math-ph1999

Boundary Value Problem for $r^{2} d^{2} f / d r^{2} + f = f^{3}$ (I): Existence and Uniqueness

Chie Bing Wang

In this paper we study the equation $r^{2} d^{2} f / d r^{2} + f = f^{3}$ with the boundary conditions $f (1) = 0$ , $f (\infty) = 1$ and $f (r) > 0$ for $1 < r < \infty$ . The existence of the solution…

math-ph1999

Existence of the Solution for the 't Hooft-Polyakov Monopole

J. Bryce McLeod, Chie Bing Wang

In this paper we give a mathematical proof of the existence of the time independent and spherically symmetric solution to the 't Hooft-Polyakov model of magnetic monopole by using…

Boundary Value Problem for r2d2f/dr2+f=f3 (III): Global Solution and Asymptotics

Boundary Value Problem for r2d2f/dr2+f=f3 (II): Connection Formula

Boundary Value Problem for r2d2f/dr2+f=f3 (I): Existence and Uniqueness

Existence of the Solution for the 't Hooft-Polyakov Monopole

Boundary Value Problem for $r^{2} d^{2} f / d r^{2} + f = f^{3}$ (III): Global Solution and Asymptotics

Boundary Value Problem for $r^{2} d^{2} f / d r^{2} + f = f^{3}$ (II): Connection Formula

Boundary Value Problem for $r^{2} d^{2} f / d r^{2} + f = f^{3}$ (I): Existence and Uniqueness