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Yamamoto, K., Nakagawa, M., Adachi, K., Takasan, K., Ueda, M. and Kawakami, N. (2019) Theory of Non-Hermitian Fermionic Superfluidity with a Complex-Valued Interaction. Physical Review Letters, 123, Article 123601.
https://doi.org/10.1103/physrevlett.123.123601

has been cited by the following article:

• TITLE: Grassmannian Uncertainties and Rational Invariants

  AUTHORS: Otto Ziep

  KEYWORDS: Joint Image Grassmannian, Fermions, Grassmann Variables, Hyperbolic Alternating Forms, Partition Function

  JOURNAL NAME: Journal of Applied Mathematics and Physics, Vol.14 No.7, July 17, 2026

  ABSTRACT: The joint image Grassmannian in epipolar geometry is iterated by base points of a pencil of conics. Rational points in image, singular two-dimensional minors, hyperbolic alternating forms and elliptic curve segments are discussed. Permutations in hyperbolic alternating are proposed for Grassmann variables leading to fermions. Unit values of binary forms are proposed for bosons. A fixed point Grassmannian partition function is discussed in conjunction with an application to physical fields. The amount of available world point information with respect to processable bits is estimated.