activity
20042020
most citedWronskians of theta functions and series for

8 citations · 13 across the 6 of their papers we have counts for

collaborators

6 papers

math.NT2020

Multiplicative functions arising from the study of mutually unbiased bases

Heng Huat Chan, Berthold-Georg Englert

We embed the somewhat unusual multiplicative function, which was serendipitously discovered in 2010 during a study of mutually unbiased bases in the Hilbert space of quantum physic…

math.NT2018★ 1 cited

Fractional Powers of the Generating Function for the Partition Function

Heng Huat Chan, Liuquan Wang

Let be the coefficient of in the series expansion of . It is known that the partition function , which corresponds to the case when $k=-1…

math.NT2017

Modular Forms and -colored Generalized Frobenius Partitions

Heng Huat Chan, Liuquan Wang, Yifan Yang

Let and be positive integers. Let denote the number of -colored generalized Frobenius partitions of and be the generating function of…

math.NT2016★ 8 cited

Wronskians of theta functions and series for

Alex Berkovich, Heng Huat Chan, Michael J. Schlosser

In this article, we define functions analogous to Ramanujan's function defined in his famous paper "Modular equations and approximations to ". We then use these new funct…

math.NT2009★ 4 cited

Supercongruences satisfied by coefficients of 2F1 hypergeometric series

Heng Huat Chan, Aristides Kontogeorgis, Christian Krattenthaler +1

Recently, Chan, Cooper and Sica conjectured two congruences for coefficients of classical 2F1 hypergeometric series which also arise from power series expansions of modular forms i…

math.NT2004

Recent progress in the study of representations of integers as sums of squares

Heng Huat Chan, Christian Krattenthaler

In this article, we collect the recent results concerning the representations of integers as sums of an even number of squares that are inspired by conjectures of Kac and Wakimoto.…