The theory of the Riemann integral was not fully satisfactory. Many
important functions do not have a Riemann integral. So, Henstock and Kurzweil
make the new theory of integral. From the background, the writer will be research
about Henstock-Kurzweil integral and also theorems of Henstock- Kurzweil
Integral. Henstock- Kurzweil Integral is generalized from Riemann integral.
In this case the writer uses research methods literature or literature study
carried out by way explore, observe, examine and identify the existing knowledge
in the literature
In this thesis explain about partition which used in Henstock- Kurzweil
Integral, definition and some property of Henstock- Kurzweil Integral. And some
properties of Henstock- Kurzweil integral as follows: value of the Henstock-
Kurzweil integral is unique, linearity of the Henstock-Kurzweil integral,
Additivity of the Henstock-Kurzweil integral, Cauchy criteria, nonnegativity of
Henstock-Kurzweil integral and primitive function.
important functions do not have a Riemann integral. So, Henstock and Kurzweil
make the new theory of integral. From the background, the writer will be research
about Henstock-Kurzweil integral and also theorems of Henstock- Kurzweil
Integral. Henstock- Kurzweil Integral is generalized from Riemann integral.
In this case the writer uses research methods literature or literature study
carried out by way explore, observe, examine and identify the existing knowledge
in the literature
In this thesis explain about partition which used in Henstock- Kurzweil
Integral, definition and some property of Henstock- Kurzweil Integral. And some
properties of Henstock- Kurzweil integral as follows: value of the Henstock-
Kurzweil integral is unique, linearity of the Henstock-Kurzweil integral,
Additivity of the Henstock-Kurzweil integral, Cauchy criteria, nonnegativity of
Henstock-Kurzweil integral and primitive function.
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