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- Elias Kiritsis

Discipline name
H-index
Citations
Publications
World Ranking
National Ranking

Physics
D-index
98
Citations
27,882
312
World Ranking
1171
National Ranking
39

- Quantum mechanics
- Quantum field theory
- Algebra

Elias Kiritsis mainly investigates Particle physics, Mathematical physics, Theoretical physics, Quantum chromodynamics and Quantum mechanics. As part of the same scientific family, Elias Kiritsis usually focuses on Particle physics, concentrating on String field theory and intersecting with Non-critical string theory. His Instanton, Effective action and Heterotic string theory study in the realm of Mathematical physics connects with subjects such as Duality.

His Theoretical physics research is multidisciplinary, incorporating elements of Cosmology, Type I string theory and Superpotential. His studies deal with areas such as Dilaton, Critical phenomena and Gauge theory as well as Quantum chromodynamics. His Dilaton study combines topics in areas such as Asymptotic freedom, Condensed matter physics and AdS/CFT correspondence.

- Effective Holographic Theories for low-temperature condensed matter systems (521 citations)
- Exploring improved holographic theories for QCD: part I (491 citations)
- Exploring improved holographic theories for QCD: part I (491 citations)

Theoretical physics, Mathematical physics, Quantum chromodynamics, Particle physics and AdS/CFT correspondence are his primary areas of study. His Theoretical physics research includes elements of Gravitation and Classical mechanics. His study in Mathematical physics is interdisciplinary in nature, drawing from both Quantum mechanics, Holography and Scalar.

His Quantum chromodynamics research integrates issues from Dilaton, Quantum electrodynamics, Tachyon and Gauge theory. His work in Particle physics is not limited to one particular discipline; it also encompasses Type I string theory. Elias Kiritsis has researched AdS/CFT correspondence in several fields, including Critical phenomena, Renormalization group and Black hole.

- Theoretical physics (53.82%)
- Mathematical physics (47.95%)
- Quantum chromodynamics (50.29%)

- Mathematical physics (47.95%)
- Theoretical physics (53.82%)
- Holography (24.66%)

Elias Kiritsis spends much of his time researching Mathematical physics, Theoretical physics, Holography, AdS/CFT correspondence and Quantum chromodynamics. His Mathematical physics research is multidisciplinary, relying on both De Sitter universe, Classical mechanics, Homogeneous space, Curvature and Scaling. His study on Brane is often connected to Context as part of broader study in Theoretical physics.

His Holography research incorporates themes from Torsion, Schrödinger's cat, Condensed matter physics and Maxima and minima. His AdS/CFT correspondence study combines topics from a wide range of disciplines, such as Critical phenomena, Renormalization group and Hidden sector. The subject of his Quantum chromodynamics research is within the realm of Particle physics.

- Lifshitz space–times for Schrödinger holography (142 citations)
- Lifshitz space–times for Schrödinger holography (142 citations)
- Schrödinger invariance from Lifshitz isometries in holography and field theory (138 citations)

- Quantum mechanics
- Algebra
- Quantum field theory

His main research concerns AdS/CFT correspondence, Holography, Mathematical physics, Theoretical physics and Boundary value problem. Elias Kiritsis combines subjects such as Translational symmetry, Renormalization group, Critical phenomena, Scalar field and Black hole with his study of AdS/CFT correspondence. His Holography research incorporates elements of Torsion, Schrödinger's cat, Condensed matter physics and Dynamics.

The Mathematical physics study combines topics in areas such as Quantum mechanics, Scalar and Homogeneous space. His work on Wormhole is typically connected to Context as part of general Theoretical physics study, connecting several disciplines of science. His Boundary value problem research also works with subjects such as

- Vacuum state most often made with reference to Vacuum expectation value,
- Phase transition, which have a strong connection to Equations of motion, Curvature, Mass gap and Gauge theory.

This overview was generated by a machine learning system which analysed the scientist’s body of work. If you have any feedback, you can contact us here.

QCD and strongly coupled gauge theories: challenges and perspectives

N. Brambilla;S. Eidelman;P. Foka;S. Gardner.

arXiv: High Energy Physics - Phenomenology **(2014)**

526 Citations

Effective Holographic Theories for low-temperature condensed matter systems

Christos Charmousis;Blaise Goutéraux;Bom Soo Kim;Bom Soo Kim;Elias Kiritsis.

Journal of High Energy Physics **(2010)**

521 Citations

QCD and strongly coupled gauge theories: challenges and perspectives

N. Brambilla;S. Eidelman;P. Foka;S. Gardner.

European Physical Journal C **(2014)**

508 Citations

Exploring improved holographic theories for QCD: part I

U. Gürsoy;U. Gürsoy;E. Kiritsis;E. Kiritsis.

Journal of High Energy Physics **(2008)**

491 Citations

Horava-Lifshitz Cosmology

Elias Kiritsis;Georgios Kofinas.

Nuclear Physics **(2009)**

423 Citations

Generalized Holographic Quantum Criticality at Finite Density

B. Goutéraux;E. Kiritsis;E. Kiritsis.

Journal of High Energy Physics **(2011)**

363 Citations

Thermal transport and drag force in improved holographic QCD

Umut Gürsoy;Elias Kiritsis;Georgios Michalogiorgakis;Francesco Nitti.

Journal of High Energy Physics **(2009)**

357 Citations

String theory in a nutshell

Elias Kiritsis.

**(2007)**

354 Citations

Mirage Cosmology

A. Kehagias;E. Kiritsis.

**(1999)**

317 Citations

Introduction to Superstring Theory

Elias Kiritsis.

**(1998)**

293 Citations

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