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Books on the topic 'Kurzweil-Henstock integral'

Author: Grafiati

Published: 4 June 2021

Last updated: 19 February 2022

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1

Lee, Tuo Yeong. Henstock-Kurzweil integration on Euclidean spaces. Singapore: World Scientific, 2011.

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2

Fonda, Alessandro. The Kurzweil-Henstock Integral for Undergraduates. Cham: Springer International Publishing, 2018. http://dx.doi.org/10.1007/978-3-319-95321-2.

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3

The Kurzweil-Henstock integral and its differentials: A unified theory of integration on R and R (superscript n). New York: M. Dekker, 2001.

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4

Lanzhou lectures on Henstock integration. Singapore: World Scientific, 1989.

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5

Henstock integration in the plane. Providence, R.I., USA: American Mathematical Society, 1986.

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6

1928-, Výborný Rudolf, ed. The integral: An easy approach after Kurzweil and Henstock. Cambridge, UK: Cambridge University Press, 2000.

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7

Integration between the Lebesgue integral and the Henstock-Kurzweil integral: Its relation to local convex vector spaces. Singapore: World Scientific, 2002.

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8

Jaroslav, Kurzweil, ed. Theories of integration: The integrals of Riemann, Lebesgue, Henstock-Kurzweil, and Mcshane. River Edge, NJ: World Scientific Pub., 2004.

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9

Jaroslav, Kurzweil, ed. Theories of integration: The integrals of Riemann, Lebesgue, Henstock-Kurzweil, and Mcshane. 2nd ed. New Jersey: World Scientific, 2012.

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10

Kurtz, Douglas S. Theories of integration: The integrals of Riemann, Lebesgue, Henstock-Kurzweil, and Mcshane. Singapore: World Scientific Pub., 2005.

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11

Boccuto, Antonio, Beloslav Riecan, and Marta Vrabelova, eds. Kurzweil-Henstock Integral in Riesz spaces. BENTHAM SCIENCE PUBLISHERS, 2012. http://dx.doi.org/10.2174/97816080500311090101.

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12

Leader, Solomon. The Kurzweil-Henstock Integral & Its Differentials (Pure and Applied Mathematics). CRC, 2001.

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13

Introduction to Gauge Integrals. World Scientific Publishing Company, 2001.

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14

Henstock-Kurzweil Integration: Its Relation to Topological Vector Spaces (Real Analysis). World Scientific Publishing Company, 2000.

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15

Yee, Lee Peng, and Rudolf Vyborny. Integral: An Easy Approach after Kurzweil and Henstock (Australian Mathematical Society Lecture Series). Cambridge University Press, 2000.

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16

Fonda, Alessandro. The Kurzweil-Henstock Integral for Undergraduates: A Promenade Along the Marvelous Theory of Integration. Birkhäuser, 2018.

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