Advances in Pure Mathematics

Advances in Pure Mathematics

ISSN Print: 2160-0368
ISSN Online: 2160-0384
www.scirp.net/journal/apm
E-mail: [email protected]
Citations    
"A Growth Behavior of Szegö Type Operators"
written by Jongho Yang,
published by Advances in Pure Mathematics, Vol.10 No.9, 2020
has been cited by the following article(s):
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[1] Continuum Limit of the Green Function in Scaled Affine φ 4 4 Quantum Euclidean Covariant Relativistic Field Theory
Quantum Reports, 2024
[2] Continuum Limit of the Green Function in Scaled Affine φ 4 4 Quantum Euclidean Covariant Relativistic Field Theory. Quantum Rep. 2024, 6, 134–141
2024
[3] On some multiscale phenomena in quantum physics, classical field theory and spacetime geometry
2023
[4] Scaled affine quantization of φ 3 1 2 is nontrivial
Modern Physics Letters A, 2023
[5] The Magnificent Realm of Affine Quantization: valid results for particles, fields, and gravity
Axioms, 2023
[6] A Theoretical Comparative Study of Vapor-Compression Refrigeration Cycle using Al2O3 Nanoparticle with Low-GWP Refrigerants
Entropy, 2022
[7] Scaled affine quantization of ultralocal a comparative path integral Monte Carlo study with scaled canonical quantization
Physical Review D, 2022
[8] How to Secure Valid Quantizations
Entropy, 2022
[9] Scaled Affine Quantization of Ultralocal a comparative Path Integral Monte Carlo study with Canonical Quantization
arXiv preprint arXiv:2109.13447, 2021
[10] Let Loop Quantum Gravity and Affine Quantum Gravity Examine Each Other
arXiv preprint arXiv:2107.07879, 2021
[11] Affine quantization of succeeds while canonical quantization fails
Physical Review D, 2021
[12] Monte Carlo evaluation of the continuum limit of
Journal of Statistical Mechanics: Theory and …, 2021
[13] Monte Carlo evaluation of the continuum limit of the two-point function of the Euclidean free real scalar field subject to affine quantization
Journal of Statistical Physics, 2021
[14] Using Coherent States to Make Physically Correct Classical-to-Quantum Procedures that Help Resolve Nonrenomalizable Fields Including Einstein's Gravity
arXiv preprint arXiv:2105.03206, 2021
[15] Scaled Affine Quantization of is Nontrivial
arXiv preprint arXiv:2011.09862, 2020
[16] Kinetic factors in affine quantization and their role in field theory Monte Carlo
arXiv preprint arXiv:2012.09991, 2020
[17] AN E-BOOKLET
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