Gregory Horndeski
Canadian physicist and painter
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Physics
Why Is Gregory Horndeski Influential?
(Suggest an Edit or Addition)According to Wikipedia, Gregory Horndeski is an American painter, physicist and mathematician, known mainly for the formulation of Horndeski's theory of gravitation. Life and education Gregory Walter Horndeski was born in Cleveland, Ohio in 1948 and got his B.A. in physics at Washington University in St. Louis in 1970 and his PhD in applied mathematics from the University of Waterloo in 1973, mainly with an interest in physics and mathematics. In 1974 he published his paper on a general second order scalar–tensor theory of gravitation, which would remain largely uncited for over 30 years before being revisited in the 2010's as an important theory in the development of modern cosmology. He became a tenured professor at the University of Waterloo in 1979, a position which he left in 1981 to focus on his painting work.
Gregory Horndeski's Published Works
Published Works
- Second-order scalar-tensor field equations in a four-dimensional space (1974) (1849)
- Conservation of charge and the Einstein–Maxwell field equations (1976) (167)
- Static spherically symmetric solutions to a system of generalized Einstein-Maxwell field equations (1978) (30)
- Dimensionally dependent divergences (1972) (14)
- Birkhoff's theorem and magnetic monopole solutions for a system of generalized Einstein-Maxwell field equations (1978) (13)
- Conservation of charge and second-order gauge-tensor field theories (1981) (11)
- Properties of a covering space defined by Hawking (1980) (11)
- Energy-momentum tensor of the electromagnetic field (1977) (10)
- Gauge invariance and charge conservation in non-Abelian gauge theories (1981) (8)
- Scalar--tensor field theories (1972) (7)
- Null electromagnetic fields in the generalized Einstein-Maxwell field theory (1979) (7)
- Characteristic surfaces and characteristic initial data for the generalized Einstein–Maxwell field equations (1979) (7)
- Conformally Invariant Scalar-Tensor Field Theories in a Four-Dimensional Space (2017) (6)
- Sufficiency conditions under which a lagrangian is an ordinary divergence (1975) (5)
- Lagrange Multipliers and Third Order Scalar-Tensor Field Theories (2016) (3)
- Effective determinism in a classical field theory with spacelike characteristics (1986) (3)
- Conformally Invariant Vector-Tensor Field Theories Consistent with Conservation of Charge in a Four-Dimensional Space (2017) (2)
- Conformally Invariant Scalar-Vector-Tensor Field Theories Consistent with Conservation of Charge in a Four-Dimensional Space (2017) (2)
- A Simple Theory of Quantum Gravity (2015) (2)
- Reformulating Scalar-Tensor Field Theories as Scalar-Scalar Field Theories Using Lorentzian Cofinsler Spaces (2019) (2)
- The Relationship Between Inertial and Gravitational Mass (2016) (1)
- The asymptotic behavior of the generalized Einstein–Maxwell field theory (1980) (1)
- Reformulating scalar–tensor field theories as scalar–scalar field theories using a novel geometry (2022) (1)
- Mathematical Aspects of Scalar-Tensor Field Theories (2016) (0)
- Using Dimensional Analysis to Construct Multiple-Scalar-Vector-Tensor Cosmological Field Theories (2018) (0)
- The hidden scalar Lagrangians within Horndeski theory (2020) (0)
- Second-Order, Biconformally Invariant Scalar-Tensor Field Theories in a Four-Dimensional Space (2022) (0)
- Erratum: Characteristic surfaces and characteristic initial data for the generalized Einstein–Maxwell field equations [J. Math. Phys. 20, 1745(1979)]. (1980) (0)
- Tensorial Concomitants of an Almost Complex Structure (1976) (0)
- The Multiverse and Cosmic Procreation via Cofinsler Spaces -- or -- Being and Nothingness (2023) (0)
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