Search Results - "Pascal's triangle"

On Doubled and Quadrupled Fibonacci Type Sequences.

Authors: Yilmaz, Nur Şeyma Włoch, Andrzej Özkan, Engin et al.

Source: Annales Mathematicae Silesianae. Sep2024, Vol. 38 Issue 2, p336-350. 15p.

A Family of Fractal-Based Irreducible Polynomials.

Authors: Laudano, Francesco¹ frlaud.fl@gmail.com

Source: Mathematics Magazine. Dec2024, Vol. 97 Issue 5, p510-514. 5p.

Subject Terms: Irreducible polynomials, Pascal's triangle, Mathematical variables, Automorphisms, Addition (Mathematics)

Pascal's mystic hexagram, and a conjectural restoration of his lost treatise on conic sections.

Authors: Del Centina, Andrea¹ cen@unife.it

Source: Archive for History of Exact Sciences. Sep2020, Vol. 74 Issue 5, p469-521. 53p. 3 Black and White Photographs, 30 Diagrams.

THE BOX-COUNTING DIMENSION OF PASCAL'S TRIANGLE r modp.

Authors: BRADLEY, DAVID M. KHALIL, ANDRÉ NIEMEYER, ROBERT G. et al.

Source: Fractals. Oct2018, Vol. 26 Issue 5, pN.PAG-N.PAG. 9p.

Pascal's triangle-based range-free localization for anisotropic wireless networks.

Authors: Lee, Sangwoo Jin, Myungjun Koo, Bonhyun et al.

Source: Wireless Networks (10220038). Oct2016, Vol. 22 Issue 7, p2221-2238. 18p.

Subjects: Pascal's triangle, Indoor positioning systems, Anisotropy, Wireless sensor networks, Wireless sensor nodes, Algorithms

Power sums in hyperbolic Pascal triangles.

Authors: Nómeth, László Szalay, László

Source: Analele Stiintifice ale Universitatii Ovidius Constanta: Seria Matematica. 2018, Vol. 26 Issue 1, p189-203. 15p.

Generalized Pascal's triangles and singular elements of modules of Lie algebras.

Authors: Lyakhovsky, V. Postnova, O.

Source: Theoretical & Mathematical Physics. Oct2015, Vol. 185 Issue 1, p1481-1491. 11p.

Subjects: Pascal's triangle, Mathematical singularities, Generalization, Modules (Algebra), Lie algebras, Multiplicity (Mathematics)

Distribution of the extreme values of the number of ones in Boolean analogues of the Pascal triangle.

Authors: Malyshev, Fedor M.¹ malyshevfm@mi.ras.ru

Source: Discrete Mathematics & Applications. Jun2017, Vol. 27 Issue 3, p149-176. 28p.

Virtual Pascal's Triangles: The Ballot Problem and the Method of Images.

Authors: McCarthy, Chris Familton, Johannes

Source: Electronic Journal of Mathematics & Technology. 2017, Vol. 11 Issue 1, p18-34. 17p.

Performance improvement of a novel zero cross-correlation code using Pascal's triangle matrix for SAC-OCDMA systems.

Authors: Driz, Samia Fassi, Benattou Kandouci, Chahinaz et al.

Source: Opto-Electronics Review; 2022, Vol. 30 Issue 1, p1-7, 7p

A CLUSTER OF ANNIVERSARIES. II.

Authors: SHEYNIN, OSCAR¹ oscar.sheynin@googlemail.com

Source: Mathematical Scientist. Jun2015, Vol. 40 Issue 1, p1-6. 6p.

Subjects: Pascal's triangle, Combinatorics, Sixteenth century, Probability theory, Gaussian distribution, Polygonal numbers

ALTERNATING SUMS IN HYPERBOLIC PASCAL TRIANGLES.

Authors: NÉMETH, LÁSZLÓ SZALAY, LÁSZLÓ

Source: Miskolc Mathematical Notes. 2016, Vol. 17 Issue 2, p989-998. 10p.

Recurrence sequences in the hyperbolic Pascal triangle corresponding to the regular mosaic {4, 5}.

Authors: Németh, László Szalay, László

Source: Annales Mathematicae et Informaticae. 2016, Vol. 46, p165-173. 9p.

A search for sums of powers.

Authors: DERBY, NIGEL

Source: Mathematical Gazette. Nov2015, Vol. 99 Issue 546, p416-421. 6p.

Pascal's Triangle Modulo 3.

Authors: WILSON, AVERY¹

Source: Mathematical Spectrum. 2014/2015, Vol. 47 Issue 2, p72-75. 4p.

Subjects: Pascal's triangle, Binomial coefficients, Fractals, Moduli theory, Coefficients (Statistics)

ON THE ARITHMETIC TRIANGLES.

Authors: BELBACHIR, HACÉNE SZALAY, LÁSZLÓ

Source: Siauliai Mathematical Seminar. 2014, Vol. 9 Issue 17, p15-26. 12p.

On an Arithmetical Triangle.

Authors: Karachik, V. V.¹ karachik@susu.ru

Source: Journal of Mathematical Sciences. Dec2013, Vol. 195 Issue 3, p665-675. 11p.

A tale of two triangles: a collaboration between teacher and students.

Authors: BAUMBACK, RANDALL^1,2

Source: Mathematical Gazette. Nov2013, Vol. 97 Issue 540, p524-532. 9p.

A NOTE ON THE EXTENDED BINOMIAL COEFFICIENT FOR NEGATIVE INTEGERS AND AN EXTENSION OF PASCAL'S TRIANGLE.

Authors: Skurnick, Ronald Baderian, Armen Martin, Jay

Source: Mathematics & Computer Education. Winter2012, Vol. 46 Issue 1, p35-40. 6p.

Subject Terms: *Calculus, Binomial equations, Pascal's triangle, Integers, Mathematics

RECURRENT TWO-DIMENSIONAL SEQUENCES GENERATED BY HOMOMORPHISMS OF FINITE ABELIAN p-GROUPS WITH PERIODIC INITIAL CONDITIONS.

Authors: PRUNESCU, MIHAI^1,2 mihai.prunescu@math.uni-freiburg.de

Source: Fractals. Dec2011, Vol. 19 Issue 4, p431-442. 12p.