C. T. Yang

发表

FREE DIFFERENTIABLE ACTIONS ON HOMOTOPY SPHERES.

D. Montgomery, C. T. Yang, 1968 .

Identification of a Drosophila vitamin K-dependent gamma-glutamyl carboxylase.

D. Stafford, D. Jin, C. T. Yang, 2000, The Journal of biological chemistry.

Homotopy equivalence and differentiable pseudo-free circle actions on homotopy spheres.

D. Montgomery, C. T. Yang, 1973 .

Compact Groups in E n

D. Montgomery, E. Connell, C. T. Yang, 1964 .

Division algebras, fibrations of spheres by great spheres and the topological determination of space by the gross behavior of its geodesics

F. W. Warner, H. Gluck, C. T. Yang, 1983 .

Smooth great circle fibrations and an application to the topological Blaschke conjecture

C. T. Yang, 1990 .

Differentiable pseudo-free circle actions on homotopy seven spheres

D. Montgomery, C. T. Yang, 1972 .

THE EXISTENCE OF A SLICE

D. Montgomery, C. T. Yang, 1957 .

ON THE BLASCHKE CONJECTURE

C. T. Yang, 1982 .

ANY BLASCHKE MANIFOLD OF THE HOMOTOPY TYPE OF CPn HAS THE RIGHT VOLUME

C. T. Yang, Chung-Tao Yang, 2012 .

Groups on $S^n$ with principal orbits of dimension $n - 3$

D. Montgomery, C. T. Yang, 1960 .

EXCEPTIONAL ORBITS OF HIGHEST DIMENSION

D. Montgomery, H. Samelson, C. T. Yang, 1956 .

Orbits of highest dimension

D. Montgomery, C. T. Yang, 1958 .

Transformation groups on a homological manifold

C. T. Yang, 1958 .

Groups on ⁿ with (-2)-dimensional orbits

D. Montgomery, H. Samelson, C. T. Yang, 1956 .

THEbREM A. Let G be a compact connected Lie group which acts differentiably on E =En in such a way that the highest dimension of any orbit is either (n -1) or (n -2). Then in properly chosen coordinates

D. Montgomery, H. Samelson, C. T. Yang, 2016 .

GROUPS ON E " WITH ( «-2 )-DIMENSIONAL ORBITS 1

D. Montgomery, H. Samelson, C. T. Yang, 2010 .

Differentiable transformation groups on homotopy spheres.

D. Montgomery, C. T. Yang, 1967 .

On involutions of the five sphere

C. T. Yang, 1966 .

On the unicity of solutions of problems of best approximation

I. J. Schoenberg, C. T. Yang, 1961 .

The triangulability of the orbit space of a differentiable transformation group

C. T. Yang, 1963 .

Orbits of highest dimension

D. Montgomery, C. T. Yang, 1958 .