Covariant Canonical Gauge Gravity

Introduction.- Relativistic Space-times.- Theorem for Scalar-valued Functions of Absolute and Relative Tensors.- Gauge Theory of Gravity.- Spinor Representation of the Gauge Theory of Gravity for Fermions.- Noether's Theorem.- A Note on Birkhoff's Theorem.- Implications to Cosmology.

David Vasak studied theoretical nuclear physics and mathematics at the Goethe University in Frankfurt, Germany. His research work dealt with heavy-ion physics (diploma thesis) and with dynamics of quark matter (PhD thesis). Later, as guest scientist at the Gesellschaft für Schwerionenforschung (GSI) in Darmstadt, Germany, and as research scientist at the Lawrence Berkeley Laboratory at Berkeley, California, USA, he developed the quantum version of the relativistic transport theory of fermions in external fields. After a career in technology and management consulting he returned to physics working now at the Frankfurt Institute for Advanced Studies (FIAS) in Frankfurt, Germany, on the novel gauge theory of gravity (CCGG) and its cosmological implications.

Jürgen Struckmeier studied physics at the Goethe University in Frankfurt, Germany. His research work dealt with charged particle optics (diploma thesis) and with space charge effects in intense chargedparticle beams (PhD thesis). Later, as staff scientist at the Gesellschaft für Schwerionenforschung (GSI) in Darmstadt, Germany,  he developed the covariant Hamiltonian version of classical field theories in his Habilitation thesis. The generalization of the Hamiltonian representation of field theories to a dynamics spacetime background then opened the door to work out a canonical transformation formulation of the gauge theory of gravity. In the year 2010, Dr. Struckmeier  received the Professorship at the Physics faculty of the Goethe University Frankfurt. Prof. Struckmeier moved to the Frankfurt Institute for Advanced Studies (FIAS) in Frankfurt, Germany, where he has been a Fellow ever since. His research topics are broad, but recently he focused on diverse aspects of extensions of Einstein's general theory of relativity. His covariant canonical gauge theory of gravity (CCGG) are at the center of numerous