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Laguerre-Type Bernoulli and Euler Numbers and Related Fractional Polynomials.

• Authors : Ricci, Paolo Emilio; Srivastava, Rekha; Caratelli, Diego

Subjects: EULER number; BERNOULLI numbers; BERNOULLI polynomials

• Source: Mathematics (2227-7390); Feb2024, Vol. 12 Issue 3, p381, 16p

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A family of Apostol–Euler polynomials associated with Bell polynomials.

• Authors : Khan, Nabiullah; Husain, Saddam

Subjects: EULER polynomials; POLYNOMIALS; NUMBER theory

• Source: Analysis (0174-4747); Feb2024, Vol. 44 Issue 1, p1-16, 16p

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Lacunary Recurrence Relations with Gaps of Length 8 for the Bernoulli and Euler Polynomials.

• Authors : Mirzoev, K. A.; Safonova, T. A.

Subjects: EULER polynomials; BERNOULLI polynomials; MATHEMATICAL functions

• Source: Mathematical Notes; Feb2024, Vol. 115 Issue 1/2, p279-284, 6p

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Exploring the Characteristics of Δ h Bivariate Appell Polynomials: An In-Depth Investigation and Extension through Fractional Operators.

• Authors : Almusawa, Musawa Yahya

Subjects: POLYNOMIALS; DIFFERENCE operators; BERNOULLI polynomials

• Source: Fractal & Fractional; Jan2024, Vol. 8 Issue 1, p67, 18p

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Applied Science & Technology Full Text (H.W. Wilson)

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Applied Science & Technology Full Text (H.W. Wilson)

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Applied Science & Technology Full Text (H.W. Wilson)

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Some Identities of Fully Degenerate Dowling Polynomials and Numbers.

• Authors : Luo, Lingling; Ma, Yuankui; Liu, Wencong

Subjects: POLYNOMIALS; GENERATING functions; IDENTITIES (Mathematics)

• Source: Discrete Dynamics in Nature & Society; 11/14/2023, p1-9, 9p

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Generating functions for series involving higher powers of inverse binomial coefficients and their applications.

• Authors : Simsek, Yilmaz

Subjects: GENERATING functions; BINOMIAL coefficients; BERNOULLI polynomials

• Source: Mathematical Methods in the Applied Sciences; Aug2023, Vol. 46 Issue 12, p12591-12617, 27p

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A Note on Bell-Based Bernoulli and Euler Polynomials of Complex Variable.

• Authors : Alam, N.; Khan, W. A.; Obeidat, S.

Subjects: BERNOULLI polynomials; COMPLEX variables; TRIGONOMETRIC functions

• Source: CMES-Computer Modeling in Engineering & Sciences; 2023, Vol. 135 Issue 1, p187-209, 23p

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