Analysis of a French Inheritance Law: 10652. - David Callan; Robin Chapman; John H. Lindsey II; J. Parkinson; Volkhard Schindler; Plamen Simeonov (Am. Math. Mon., 2000)

When Quadrilaterals Have Inscribed Circles: 10698. - Wu Wei Chao; Plamen Simeonov (Am. Math. Mon., 2000)

How Far Does the First Element Dominate?: 10649. - Emeric Deutsch; John H. Lindsey II; Michael H. Andreoli; Robert A. Agnew; Robin J. Chapman; Michael P. Cohen; M. N. Deshpande; M. D. Ernst; Ellen Hertz; L. R. Ivory; Walther Janous; Gregory Keselman; et al. (Am. Math. Mon., 2000)

The Variance of Logarithms: 10690. - Robert Helmbold; Wook Kim; Robert A. Agnew; Zafar Ahmed; Saïd Amghibech; Kenneth F. Andersen; P. J. Anderson; G. Bower; Bruce S. Burdick; Robin J. Chapman; Daniele Donini; Patrick J. Fitzsimmons; et al. (Am. Math. Mon., 2000)

A Square Game: 10696. - Gerald Heuer; Kenneth F. Andersen; Patrick J. Fitzsimmons; Karl Heuer; S. S. Kim; John H. Lindsey II; O. P. Lossers; K. Poelladennou; K. Schilling; L. Scribani; Plamen Simeonov (Am. Math. Mon., 2000)

Interrupted Partitions: 10629. - Frank Schmidt; Peter Mork; David Beckwith; David Callan; D. J. Chapman; G. Lord; Cecil C. Rousseau; Plamen Simeonov; John Henry Steelman (Am. Math. Mon., 2000)

Resource allocation based on imprecise information. - André de Korvin; Plamen Simeonov; Ongard Sirisaengtaksin (Neural Parallel Sci. Comput., 2007)

q-difference operators for orthogonal polynomials. - Mourad E. H. Ismail; Plamen Simeonov (J. Comput. Appl. Math., 2009)

Selection policy-induced reduction mappings for Boolean networks. - Ivan Ivanov 001; Plamen Simeonov; Noushin Ghaffari; Xiaoning Qian; Edward R. Dougherty (IEEE Trans. Signal Process., 2010)

h-Blossoming: A new approach to algorithms and identities for h-Bernstein bases and h-Bézier curves. - Plamen Simeonov; Vasilis Zafiris; Ron Goldman 002 (Comput. Aided Geom. Des., 2011)

Connection relations and characterizations of orthogonal polynomials. - Mourad E. H. Ismail; Plamen Simeonov (Adv. Appl. Math., 2012)

Formulas and algorithms for quantum differentiation of quantum Bernstein bases and quantum Bézier curves based on quantum blossoming. - Ron Goldman 002; Plamen Simeonov (Graph. Model., 2012)

q-Blossoming: A new approach to algorithms and identities for q-Bernstein bases and q-Bézier curves. - Plamen Simeonov; Vasilis Zafiris; Ron Goldman 002 (J. Approx. Theory, 2012)

Asymptotics of generalized derangements. - Mourad E. H. Ismail; Plamen Simeonov (Adv. Comput. Math., 2013)

Generating Functions for the q-Bernstein Bases. - Ron Goldman 002; Plamen Simeonov; Yilmaz Simsek (SIAM J. Discret. Math., 2014)

Quantum Bernstein bases and quantum Bézier curves. - Ron Goldman 002; Plamen Simeonov (J. Comput. Appl. Math., 2015)

Formulas and identities involving the Askey-Wilson operator. - Mourad E. H. Ismail; Plamen Simeonov (Adv. Appl. Math., 2016)

Generalized quantum splines. - Ron Goldman 002; Plamen Simeonov (Comput. Aided Geom. Des., 2016)

Novel polynomial Bernstein bases and Bézier curves based on a general notion of polynomial blossoming. - Ron Goldman 002; Plamen Simeonov (Numer. Algorithms, 2016)

q-Blossoming for analytic functions. - Ron Goldman 002; Plamen Simeonov (Numer. Algorithms, 2019)

Connection relations for q-Taylor polynomial bases. - Mourad E. H. Ismail; Plamen Simeonov (Adv. Appl. Math., 2020)

On the uniqueness of the multirational blossom. - O. Ogulcan Tuncer; Plamen Simeonov; Ron Goldman 002 (Comput. Aided Geom. Des., 2023)

h-Trigonometric B-splines. - Fatma Zürnaci-Yetis; Ron Goldman; Plamen Simeonov (CoRR, 2025)