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20052026
most citedFermionic quantum orthogonalizations I

2 citations · 10 across the 26 of their papers we have counts for

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9 papers · 1 filter

math.FA2024

Convergence estimates for the Magnus expansion IE. Finite dimensional Banach algebras

Gyula Lakos

We review and provide simplified proofs related to the Magnus expansion, and improve convergence estimates. Observations and improvements concerning the Baker--Campbell--Hausdorff…

math.FA2024

On averaged self-distances in finite dimensional Banach spaces

Gyula Lakos

Assume that is a real Banach space of finite dimension . Consider any Borel probability measure supported on the unit ball of . We show t…

math.FA2024

The noncommutative heat equation and certain Lie series

Gyula Lakos

We approach the convergence of the Magnus, Wilcox, and symmetric Wilcox expansions by a non-commutative heat equation derived from the Maurer-Cartan equation.

math.FA2023

Convergence estimates for the Magnus expansion IA. Uniformly convex algebras

Gyula Lakos

We review and provide simplified proofs related to the Magnus expansion, and improve convergence estimates. Observations and improvements concerning the Baker--Campbell--Hausdorff…

math.FA2019★ 2 cited

Convergence estimates for the Magnus expansion III. Banach--Lie algebras

Gyula Lakos

We review and provide simplified proofs related to the Magnus expansion, and improve convergence estimates. Observations and improvements concerning the Baker--Campbell--Hausdorff…

math.FA2019

Convergence estimates for the Magnus expansion II. -algebras

Gyula Lakos

We review and provide simplified proofs related to the Magnus expansion, and improve convergence estimates. Observations and improvements concerning the Baker--Campbell--Hausdorff…

math.FA2017

Convergence estimates for the Magnus expansion I. Banach algebras

Gyula Lakos

We review and provide simplified proofs related to the Magnus expansion, and improve convergence estimates. Observations and improvements concerning the Baker--Campbell--Hausdorff…

math.FA2006

Spectral calculations on locally convex vector spaces I

Gyula Lakos

We develop a holomorphic functional calculus for (multivalued linear) operators on locally convex vector spaces. This includes the case of fractional powers along Lipschitz curves.

math.FA2005★ 1 cited

Notes on Lebesgue integration

Gyula Lakos

Alternative approaches to Lebesgue integration are considered.