In the past thirty years, differential geometry has undergone an enormous change with infusion of topology, Lie theory, complex analysis, algebraic geometry and partial differential equations. Professor Matsushima played a leading role in this transformation by bringing new techniques of Lie groups and Lie algebras into the study of real and complex manifolds. This volume is a collection of all the 46 papers written by him.

• On Algebraic Lie Groups and Algebras
• On a Theorem Concerning the Prolongation of a Differential System
• Some Studies on Kaehlerian Homogeneous Spaces
• On the First Betti Number of Compact Quotient Spaces of Higher-Dimensional Symmetric Spaces
• On the Cohomology Groups Attached to Certain Vector Valued Differential Forms on the Product of the Upper Half Planes
• On Certain Cohomology Groups Attached to Hermitian Symmetric Spaces
• Holomorphic Vector Fields and the First Chern Class of a Hodge Manifold
• On the Tube Domains
• On a Problem of Stoll Concerning a Cohomology Map from a Flag Manifold into a Grassmann Manifold
• On the Intermediate Cohomology Group of a Holomorphic Line Bundle over a Complex Torus
• and other papers