geometry and the character F; 4. Chern-Simons invariants and the group lifting of F; 5. The uniqueness

-dual homogeneous cone; 3. Geometric invariants of cusp singularities; 4. Zeta functions associated to Tsuchihashi

. Primitive Recursive Functions; 1.4. Primitive Recursive Invariants; 1.5. Primitive Recursive Enumerations; 1

-indifference; 3.4. Isotropic elastic materials; 3.5. Principal invariants of a matrix of order three; 3.6. The

INVARIANTS; 4. THE STRUCTURE SEMINVARIANTS; 5. THE ALGEBRAIC APPROACH; 6. THE FUNDAMENTAL PRINCIPLE OF DIRECT

Introduction; 9.2 Diagonalization of second order symmetrical tensors; 9.3 Invariants of second order

2.4 Incorporation of the Auxiliary Conditions2.5 Determination of Absolute Invariants; 2.6 Example

of the Complete System of Second Order Invariants of a V4 Space.

-oriented Development; 2.1 OBJECT-ORIENTED DESIGN PATTERNS; 2.2 OBJECT STATE ATTRIBUTES AND INVARIANTS; 2.3 CONTROL

INVARIANTS; 3.6 BASIC EQUATIONS OF PLASTICITY THEORY; 3.7 DEFORMATION THEORIES; 3.8 REFERENCES; Chapter 4

.1.Introduction -- 1.1.1.Variables in a plane -- 1.1.2.Invariants -- 1.1.3.Classification of the