{"abstract":"The fractional q-calculus is the q-extension of the ordinary fractional\ncalculus and dates back to early 20-th century. The theory of q-calculus\noperators are used in various areas of science such as ordinary fractional\ncalculus, optimal control, q-difference and q-integral equations, and also in\nthe geometric function theory of complex analysis. In this article, for the\nfirst time, we apply certain q-calculus operators to complex harmonic functions\nand obtain sharp coefficient bounds, distortion theorems and covering results.","author":[{"family":"Jahangiri"}],"id":"unknown","issued":{"date-parts":[[2018,6,21]]},"language":"en","title":"Harmonic univalent functions defined by q-calculus operators","type":"article"}