activity
20052026
most citedInterpreting the infinitesimal mathematics of Leibniz and Euler

18 citations · 127 across the 50 of their papers we have counts for

collaborators

51 papers

math.HO2026

Marx versus Engels on infinitesimals: Chimera or triumph?

Mikhail G. Katz, Karl Kuhlemann, Semen S. Kutateladze

We document the evolution of Karl Marx's take on infinitesimals. We contrast his initial favorable stance with later criticisms, and examine the differing perspectives of Marx and…

math.FA2023

Dido's Problem and Beyond

S. S. Kutateladze

We overview the main ideas and techniques of the functional-analytical approach to some extremal problems of convex geometry that stem from the Queen Dido problem.

math.HO2022★ 4 cited

Is pluralism in the history of mathematics possible?

Jacques Bair, Alexandre Borovik, Vladimir Kanovei +6

Leibniz scholarship is currently an area of lively debate. We respond to some recent criticisms by Archibald et al.

math.FA2022

Stone--Weierstrass Approximation Revisited

A. G. Kusraev, S. S. Kutateladze

The aim of the present article is to extend the Stone--Weierstrass theorem to functions ranging in a lattice normed space and order rather than topological approximation. We procee…

math.HO2022★ 4 cited

Historical infinitesimalists and modern historiography of infinitesimals

Jacques Bair, Alexandre Borovik, Vladimir Kanovei +5

In the history of infinitesimal calculus, we trace innovation from Leibniz to Cauchy and reaction from Berkeley to Mansion and beyond. We explore 19th century infinitesimal lores,…

math.FA2020

A Class of Second Order Tangent Sets

S. S. Kutateladze

Under consideration are the construction and properties of some special class of second other tangent sets on using the technique of nonstandard analysis.