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We find a new lower bound for the maximal number of zeros of harmonic polynomials, $$p(z)+\overline{q(z)}$$p(z)+q(z)¯, when $$\deg p = n$$degp=n and $$\deg q = n-2$$degq=n-2. Click to show full abstract
We find a new lower bound for the maximal number of zeros of harmonic polynomials, $$p(z)+\overline{q(z)}$$p(z)+q(z)¯, when $$\deg p = n$$degp=n and $$\deg q = n-2$$degq=n-2.
Keywords:
harmonic polynomials;
bound maximal;
new lower;
lower bound;
maximal valence
Journal Title: Computational Methods and Function Theory
Year Published: 2017
Link to full text (if available)
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Journal Title: Computational Methods and Function Theory
Year Published: 2017
Link to full text (if available)
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recommendations!