On the $L_{\mathrm{YJ}}(\xi ,\eta ,X)$ constant for the Banaś-Frączek space

Abstract

In this paper, for any $\lambda \ge 1,R_{\lambda }^2$ is the Banaś-Frączek space. The exact value of $L_{\mathrm{YJ}}(\xi ,\eta ,X)$ for this space will be calculated. Specifically, $L_{\mathrm{YJ}}\left(\xi ,\eta ,R_{\lambda }^2\right)=1+\frac{2\xi \eta }{{\xi }^2+{\eta }^2}\left(1-\frac{1}{{\lambda }^2}\right)$ is the result thereafter through meticilous computation.

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References in corpus (1)

• Time-evolution of quantum systems via a complex nonlinear Riccati equation. I. Conservative systems with time-independent Hamiltonian