Laplace Transform of Products of Bessel Functions: A Visitation of Earlier Formulas by Kausel, Eduardo A., Irfan Baig, Mirza M.

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Microwave imaging through a mode-matching bessel functions procedure by Ghavami, N, Tiberi, G, Edwards, D, Monorchio, A

“…The procedure exploits the use of Bessel functions mode-matching approach for the identification of the presence and location of significant scatterers inside cylindrically shaped objects. …”

Degenerate roots of three transcendental equations involving spherical bessel functions / [mikrofis]

On q-analogues of the Mangontarum transform for certain q-Bessel functions and some application by S.K.Q. Al-Omari

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Bessel functions of two variables as solutions for systems of the second order differential equations by Zh.N. Tasmambetov, A.A. Issenova

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Dataset of Bessel function Jn maxima and minima to 600 orders and 10000 extrema by Nicholas A. Mecholsky, Sepideh Akhbarifar, Werner Lutze, Marek Brandys, Ian L. Pegg

Subjects: “…Bessel functions…”
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The Hahn-Exton q-Bessel function as the characteristic function of a Jacobi matrix by Štampach F., Šťovíček P.

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Sums Involving the Digamma Function Connected to the Incomplete Beta Function and the Bessel functions by Juan Luis González-Santander, Fernando Sánchez Lasheras

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New Bounds for the Modified Bessel Function of the First Kind and Toader-Qi Mean by Ling Zhu

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Some expansion formulas for incomplete H- and H̅-functions involving Bessel functions by Sapna Meena, Sanjay Bhatter, Kamlesh Jangid, Sunil Dutt Purohit

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Dielectric Metalens for Superoscillatory Focusing Based on High-Order Angular Bessel Function by Yu Li, Xinhao Fan, Yunfeng Huang, Xuyue Guo, Liang Zhou, Peng Li, Jianlin Zhao

“…In this paper, we propose a dielectric metalens for superoscillatory focusing based on the diffraction of angular Bessel functional phase modulated vector field, under the inspiration of the tightly autofocusing property of a radially polarized high-order Bessel beam. …”
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Certain fractional kinetic equations involving the product of generalized k-Bessel function by Praveen Agarwal, Mehar Chand, Gurmej Singh

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Use of pade aproximation for e-z to approximate an integral of a Bessel function by Yudell Luke

“…We desire approximations to evaluate functions and their zeros, to simplify transforms and their inverses, and to facilitate the direct solution of various functional Equations, In this paper, we illustrate our ideas by using Padé approximations for the exponential function to evaluate integral involving the Bessel function I0(z) …”
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The logarithmic concavity of modified Bessel functions of the first kind and its related functions by Thanit Nanthanasub, Boriboon Novaprateep, Narongpol Wichailukkana

Subjects: “…Modified Bessel Function…”
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A Mode Matching - Bessel functions based approach for UWB Microwave Imaging by Tiberi, G, Ghavami, N, Edwards, D, Monorchio, A, IEEE

“…The method is based on a mode-matching (MM) procedure of Bessel functions, and it enables the presence and location of significant scatterers within an illuminated volume to be identified. …”

New Sharp Bounds for the Modified Bessel Function of the First Kind and Toader-Qi Mean by Zhen-Hang Yang, Jing-Feng Tian, Ya-Ru Zhu

Subjects: “…modified Bessel function of the first kind…”
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Fractional kinetic equations involving generalized k-Bessel function via Sumudu transform by P. Agarwal, S.K. Ntouyas, S. Jain, M. Chand, G. Singh

“…Keywords: Fractional kinetic equation, Sumudu transforms, Laplace transforms, Generalized k-Bessel function, Mittag-Leffler function…”
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Convolution conditions for subclasses of meromorphic functions of complex order associated with basic Bessel functions by Adela O. Mostafa, Mohamed K. Aouf, Hanaa M. Zayed, Teodor Bulboacă

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Radius of Uniformly Convex <i>γ</i>-Spirallikeness of Combination of Derivatives of Bessel Functions by Stanislawa Kanas, Kamaljeet Gangania

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Monotonicity and complete monotonicity of some functions involving the modified Bessel functions of the second kind by Mao, Zhong-Xuan, Tian, Jing-Feng

“…Furthermore, we demonstrate that the function $-T_{\nu ,\alpha ,\beta }(s)$ is completely monotonic in $s$ and absolutely monotonic in $\nu $ if and only if $\beta \ge 1$, where $T_{\nu ,\alpha ,\beta }(s)=K_{\nu }^2(s)-\beta K_{\nu -\alpha }(s)K_{\nu +\alpha }(s)$ defined on $s>0$ and $K_{\nu }(s)$ is the modified Bessel function of the second kind of order $\nu $. Finally, we determine the necessary and sufficient conditions for the functions $s \mapsto T_{\mu ,\alpha ,1}(s)/T_{\nu ,\alpha ,1}(s)$, $s \mapsto (T_{\mu ,\alpha ,1}(s) + T_{\nu ,\alpha ,1}(s))/(2T_{(\mu +\nu )/2,\alpha ,1}(s))$, and $s \mapsto \frac{\mathrm{d}^{n_1}}{\mathrm{d} \nu ^{n_1}} T_{\nu ,\alpha ,1}(s)/\frac{\mathrm{d}^{n_2}}{\mathrm{d} \nu ^{n_2}} T_{\nu ,\alpha ,1}(s)$ to be monotonic in $s\in (0,\infty )$ by employing the monotonicity rules.…”
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