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20102026
most citedRobust recovery of multiple subspaces by geometric l_p minimization

54 citations · 105 across the 27 of their papers we have counts for

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7 papers · 1 filter

math.CV2026

The Bloch constant is strictly smaller than the Ahlfors--Grunsky value

Teng Zhang

We prove that the classical Bloch constant is strictly smaller than the Ahlfors--Grunsky value, disproving the famous Bloch constant conjecture. The Lean 4 formalization of the mai…

math.CV2026

Borcea's 2-variance conjecture

Teng Zhang

In this paper, we prove Borcea's 2-variance conjecture. The Lean 4 formalization of the main results are also provided.

math.CV2026

Baernstein's quasi-norm monotonicity conjecture for polynomials with unimodular zero

Teng Zhang

Let denote the normalized Haar measure on the unit circle . For , define …

math.CV2026

Holomorphic curves of finite lower order with few inflection points

Alexandre Eremenko, Teng Zhang

We prove a conjecture proposed by the first-named author in 1998. Let be a transcendental linearly non-degenerate holomorphic curve of finite low…

math.CV2026

A counterexample to Fuchs's conjecture

Alexandre Eremenko, Teng Zhang

For every in (0, 1/2), we construct an entire function F of order whose logarithmic derivative has zero as a deficient value. This disproves an old conjecture of W. H. J. F…

math.CV2026

Sendov's conjecture holds for every degree

Teng Zhang

Sendov's conjecture, first formulated in 1958, asserts that if a complex polynomial of degree has all its zeros in the closed unit disk ${z \in \mathbb{C} : |z| \leq…

math.CV2026

Angle duality and a gap principle for convex combinations of incomplete polynomials on the unit circle

Teng Zhang

In this paper, we establish an angle duality and a gap principle for convex combinations of incomplete polynomials, extending two results of Ge and Gonek in [IMRN, 2024].Our approa…