Derivatives of functions on the sierpinski gasket
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Title Derivatives of functions on the sierpinski gasket
Creator Nahathai Rerkruthairat
Contributor Songkait Sumetkij akan
Publisher Chulalongkorn University
Publication Year 2548
Keyword Sierpinski gasket, Harmonic functions -- Derivatives
Abstract Let ƒ be a real-valued harmonic function on the Sierpinski gasket(SG) with bound-ary points p0,p1 and pg. We define three derivatives (three directions) at each junction point p in SG depending on its location. We will show that any harmonic function has finite derivatives at each junction point and obtain derivative formulas and some of their properties. Finally, we define another derivative on the set of junction points for which the first derivative coincides with the old definition for harmonic functions and the second derivative is zero at junction points.
ISBN 9741762224
URL Website cuir.car.chula.ac.th
Chulalongkorn University

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