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University of Newcastle · 2014. 3. 21. · Combining the above inequalities we get the required result. LEMMA 3. (Expansion of a holomorphic function in terms of orthogonal polynomials)

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Page 1: University of Newcastle · 2014. 3. 21. · Combining the above inequalities we get the required result. LEMMA 3. (Expansion of a holomorphic function in terms of orthogonal polynomials)

Page 2: University of Newcastle · 2014. 3. 21. · Combining the above inequalities we get the required result. LEMMA 3. (Expansion of a holomorphic function in terms of orthogonal polynomials)

Page 3: University of Newcastle · 2014. 3. 21. · Combining the above inequalities we get the required result. LEMMA 3. (Expansion of a holomorphic function in terms of orthogonal polynomials)

Page 4: University of Newcastle · 2014. 3. 21. · Combining the above inequalities we get the required result. LEMMA 3. (Expansion of a holomorphic function in terms of orthogonal polynomials)

Page 5: University of Newcastle · 2014. 3. 21. · Combining the above inequalities we get the required result. LEMMA 3. (Expansion of a holomorphic function in terms of orthogonal polynomials)

Page 6: University of Newcastle · 2014. 3. 21. · Combining the above inequalities we get the required result. LEMMA 3. (Expansion of a holomorphic function in terms of orthogonal polynomials)

Page 7: University of Newcastle · 2014. 3. 21. · Combining the above inequalities we get the required result. LEMMA 3. (Expansion of a holomorphic function in terms of orthogonal polynomials)

Page 8: University of Newcastle · 2014. 3. 21. · Combining the above inequalities we get the required result. LEMMA 3. (Expansion of a holomorphic function in terms of orthogonal polynomials)

Page 9: University of Newcastle · 2014. 3. 21. · Combining the above inequalities we get the required result. LEMMA 3. (Expansion of a holomorphic function in terms of orthogonal polynomials)

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