Reply to the Comment on “Topological origin of horizon temperature via the Chern–Gauss–Bonnet theorem”

Autores: Hughes J.C.¹, Kusmartsev F.V.¹
Afiliações:
1. College of Engineering and Physical Sciences, Khalifa University, PO Box 127788, Abu Dhabi, United Arab Emirates
Edição: Volume 122, Nº 7-8 (2025)
Páginas: 432-433
Seção: Articles
URL: https://vestnik-pp.samgtu.ru/0370-274X/article/view/697130
DOI: https://doi.org/10.7868/S3034576625100108
ID: 697130

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College of Engineering and Physical Sciences, Khalifa University, PO Box 127788, Abu Dhabi, United Arab Emirates

Email: jack.hughes.phys.14@gmail.com
Abu Dhabi, United Arab Emirates

College of Engineering and Physical Sciences, Khalifa University, PO Box 127788, Abu Dhabi, United Arab Emirates

Email: for.kusmartsev@ku.ac.ae
Abu Dhabi, United Arab Emirates

J. C. M. Hughes and F. V. Kusmartsev, JETP Lett. 122(4), 208 (2025); URL http://jetpletters.ru/ps/dx/10.31857/S0370274X25080136.
J. C. M. Hughes and F. V. Kusmartsev, Pis'ma v ZhETF 122(4), 199 (2025); URL https://link.springer.com/article/10.1134/S0021364025607602.
S. S. Chern, Ann. Math. 45, 747 (1944).
S. S. Chern, Ann. Math. 46, 674 (1945).
G. E. Volovik, arXiv:2505.20194 (2025); Preprint 2505.20194.
L. W. Tu, Differential Geometry: Connections, Curvature, and Characteristic Classes (Graduate Texts in Mathematics, v. 275), Switzerland, Springer, Cham (2017); ISBN 978-3-319-55082-4.
E. W. Mielke, Geometrodynamics of Gauge Fields: On the Geometry of Yang-Mills and Gravitational Gauge Theories, Mathematical Physics Studies, 2nd ed., Springer, Cham (2017); ISBN 978-3-319-29733-0.

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