Author

Steil, Martin Jakob

INSPIRE profile1899981 ORCID0000-0001-8465-9803

3 papers·95 citations in this corpus

	Paper	Category
May 20, 2026#72605.19761	Magnetized neutron stars: perturbative versus fully-numerical approaches Debarati Chatterjee🇮🇳 · Daw Guttmann🇫🇷 · Jérôme Novak🇫🇷 · Micaela Oertel🇫🇷 · Martin Jakob Steil🇩🇪	↳ astro-ph.HE	—	0
Dec 15, 2021#82112.07024	Detecting inhomogeneous chiral condensation from the bosonic two-point function in the $(1 + 1)$ -dimensional Gross-Neveu model in the mean-field approximation Adrian Koenigstein🇩🇪 · Laurin Pannullo🇩🇪 · Stefan Rechenberger🇩🇪 · Martin J. Steil🇩🇪 · Marc Winstel🇩🇪	↳ hep-ph	J.Phys.A	45
Aug 25, 2021#72108.10616	Bosonic fluctuations in the $(1 + 1)$ -dimensional Gross-Neveu(-Yukawa) model at varying $μ$ and $T$ and finite $N$ Jonas Stoll🇩🇪 · Niklas Zorbach🇩🇪 · Adrian Koenigstein🇩🇪 · Martin J. Steil🇩🇪 · Stefan Rechenberger🇩🇪	↳ hep-ph	—	50

Magnetized neutron stars: perturbative versus fully-numerical approaches
Debarati Chatterjee🇮🇳 · Daw Guttmann🇫🇷 · Jérôme Novak🇫🇷 · Micaela Oertel🇫🇷 · Martin Jakob Steil🇩🇪
May 20, 2026#7↳ astro-ph.HE0 citations
Detecting inhomogeneous chiral condensation from the bosonic two-point function in the $(1 + 1)$ -dimensional Gross-Neveu model in the mean-field approximation
Adrian Koenigstein🇩🇪 · Laurin Pannullo🇩🇪 · Stefan Rechenberger🇩🇪 · Martin J. Steil🇩🇪 · Marc Winstel🇩🇪
Dec 15, 2021#8↳ hep-phJ.Phys.A45 citations
Bosonic fluctuations in the $(1 + 1)$ -dimensional Gross-Neveu(-Yukawa) model at varying $μ$ and $T$ and finite $N$
Jonas Stoll🇩🇪 · Niklas Zorbach🇩🇪 · Adrian Koenigstein🇩🇪 · Martin J. Steil🇩🇪 · Stefan Rechenberger🇩🇪
Aug 25, 2021#7↳ hep-ph50 citations

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Steil, Martin Jakob

Magnetized neutron stars: perturbative versus fully-numerical approaches

Detecting inhomogeneous chiral condensation from the bosonic two-point function in the (1+1)-dimensional Gross-Neveu model in the mean-field approximation

Bosonic fluctuations in the (1+1)-dimensional Gross-Neveu(-Yukawa) model at varying μ and T and finite N

Detecting inhomogeneous chiral condensation from the bosonic two-point function in the $(1 + 1)$ -dimensional Gross-Neveu model in the mean-field approximation

Bosonic fluctuations in the $(1 + 1)$ -dimensional Gross-Neveu(-Yukawa) model at varying $μ$ and $T$ and finite $N$