| Foreword | |
| Photograph of Professor Jan Rzewuski | |
| Homage to Professor Jan Rzewuski | |
| Homage to Professor Jan Rzewuski | |
| Photograph of participants | |
| Structure of matrix manifolds and a particle model | p. 3 |
| Complex structures and the Elie Cartan approach to the theory of spinors | p. 17 |
| Spin structures on hypersurfaces and the spectrum of the Dirac operator on spheres | p. 25 |
| Algebraic construction of spin structures on homogeneous spaces | p. 31 |
| The Kummer configuration and the geometry of Majorana spinors | p. 39 |
| Pauli-Kofink identities and pure spinors | p. 53 |
| General covariance and spinors | p. 61 |
| Tensored division algebras: origin of geometry, spinors and symmetry | p. 67 |
| G-Structure for hypermanifolds | p. 75 |
| Towards a unification of "everything" with gravity | p. 81 |
| Generalized Fierz identities and the superselection rule for geometric multispinors | p. 91 |
| Electrons, photons and spinors in the Pauli algebra | p. 97 |
| Twistors and supersymmetry | p. 109 |
| A twistor-like description of D=10 superstrings and D=11 supermembranes | p. 121 |
| Born's reciprocity in the conformal domain | p. 129 |
| Self-dual Einstein supermanifolds and supertwistor theory | p. 141 |
| An approach to the construction of coherent states for massless particles | p. 147 |
| What is a bivector ? | p. 153 |
| Monogenic forms on manifolds | p. 159 |
| On invertibility of the Clifford algebra elements with disjoint supports | p. 167 |
| Clifford algebras and algebraic structure of fundamental fermions | p. 171 |
| Clifford algebra of two-forms, conformal structures and field equations | p. 183 |
| Dirac form of Maxwell equation; Z[subscript n]-graded algebras | p. 189 |
| Travelling waves within the Clifford algebra | p. 197 |
| Hamiltonian mechanics with geometric calculus | p. 203 |
| Grassmann mechanics, multivector derivatives and geometric algebra | p. 215 |
| Intrinsic non-invariant forms of Dirac equation | p. 227 |
| 2-spinors, twistors and supersymmetry in the space-time algebra | p. 233 |
| Quantized Minkowski space | p. 249 |
| D = 4 Quantum Poincare algebra and finite difference time derivative | p. 257 |
| Quantum Lorentz group and q-deformed Clifford algebra | p. 267 |
| Isotropic q-Lorentz group | p. 277 |
| Lorentz algebra and twists | p. 281 |
| On a noncommutative extension of electrodynamics | p. 285 |
| Bicovariant differential calculus and q-deformation of gauge theory | p. 299 |
| Cyclic paragrassmann representations for covariant quantum algebras | p. 309 |
| Hecke symmetries and braided Lie algebras | p. 317 |
| Anyonic quantum groups | p. 327 |
| On S-Lie-Cartan pairs | p. 337 |
| New real forms of U[subscript q](G) | p. 343 |
| Z[subscript 3]-graded structures | p. 349 |
| On Jordan block form | p. 357 |
| Unified theory of spin and angular momentum | p. 365 |
| Noetherian symmetries in particle mechanics and classical field theory | p. 371 |
| Lienard-Wiechert Yang-Mills fields | p. 379 |
| The twist prescription in the topological Yang-Mills theory | p. 391 |
| On symmetry properties of classical Lagrange functions under rotations | p. 403 |
| Tunnelling of neutral particle with spin 1/2 through magnetic field | p. 413 |
| List of participants | p. 421 |
| Table of Contents provided by Blackwell. All Rights Reserved. |