Lehrbuch der Differential- und Integralrechnung;

Vol. 1: 2d ed., 1897; vol. 2; 1st ed., 1885; vol. 3: 2d ed., 1904.

Anwendung der Differential- und Integralrechnung auf Geometrie: eine Revision der Principien. Vorlesung gehalten während des Sommersemesters 1901,

Available on demand as hard copy or computer file from Cornell University Library.

Vorlesungen über die elemente der differential- und integralrechnung und ihre anwendung zur beschreibung von naturerscheinungen

Available on demand as hard copy or computer file from Cornell University Library.

Hauptsätze der Differential- und Integral-Rechnung, als Leitfaden zum Gebrauch bei Vorlesungen.

Available on demand as hard copy or computer file from Cornell University Library.

Grundzüge der differential- und integralrechnung.

Available on demand as hard copy or computer file from Cornell University Library.

Die Elemente der Differential- und Integralrechnung. Zur Einführung in das Studium,

Available on demand as hard copy or computer file from Cornell University Library.

Differential- und integralrechnung ...

Available on demand as hard copy or computer file from Cornell University Library.

Övningsuppgifter i differential-kalkyl och algebraisk analys ...

Mode of access: Internet.

Introduction to nonlinear differential and integral equations.

First published in 1960 by the U. S. Atomic Energy Commission.

The fluxional calculus. An elementary treatise ...

Mode of access: Internet.

Die Differential- und Integralrechnung, umfassend und mit steter Berücksichtigung der Anwendung dargestellt.

Vol.3 is in the first edition.

Cauchy Problem for Differential Equation with Caputo Derivative

The paper is devoted to the study of the Cauchy problem for a nonlinear differential equation of complex order with the Caputo fractional derivative. The equivalence of this problem and a nonlinear Volterra integral equation in the space of continuously differentiable functions is established. On the basis of this result, the existence and uniqueness of the solution of the considered Cauchy problem is proved. The approximate-iterative method by Dzjadyk is used to obtain the approximate solution of this problem. Two numerical examples are given.

Fractional Derivatives and Fractional Powers as Tools in Understanding Wentzell Boundary Value Problems for Pseudo-Differential Operators Generating Markov Processes

Mathematics Subject Classification: 26A33, 31C25, 35S99, 47D07.

An Lp − Lq - Version of Morgan's Theorem Associated with Partial Differential Operators

2000 Mathematics Subject Classification: 42B10, 43A32.

Well-Posedness of the Cauchy Problem for Inhomogeneous Time-Fractional Pseudo-Differential Equations

Mathematics Subject Classification: 26A33, 45K05, 35A05, 35S10, 35S15, 33E12