\author     V.~A.~Skvortsov and P.~Sworowski\endauthor

\Refs

\ref\no 1
\by                Gordon~L.
\paper             Perron's integral for derivatives in~$L^{r}$
\jour              Studia Math.
\iftex
 \yr               1966, 1967
\else
\yr                1966
\fi
\vol               28
%\issue
\pages             295--316
\endref

\ref\no 2
      \by    Gordon~L.I.
\book        Perron's Integral for Derivatives in $L^{r}$
\bookinfo    PhD Thesis
\publaddr    Chicago
\publ        University of Chicago
\yr          1967
 \endref

\ref\no 3
\by                Musial~P.M. and  Sagher~Y.
\paper             The $L^{r}$-Henstock--Kurzweil integral
\jour              Studia Math.
\yr                2004
\vol               160
\issue             1
\pages             53--81
\endref

\ref\no 4
     \by     Musial~P.M.
\book        The $L^r$ Henstock--Kurzweil integral
\bookinfo    PhD Thesis
\publaddr    Chicago
\publ        University of Illinois at Chicago
\yr          2002
 \endref

\ref\no 5
\by                   Musial~P.,  Skvortsov~V., and Tulone~F.
\paper                The $\operatorname{HK}_{r}$-integral is not contained in the P$_{r}$-integral
\jour                 Proc. Amer. Math. Soc.
\yr                   2022
\vol                  150
\issue                2
\pages                2107--2114
\endref

\ref\no 6
\by                   Musial~P.,  Skvortsov~V.A., and Tulone~F.
\paper                On descriptive characterizations of an integral recovering a function from its $L^r$-derivative
\jour                 Mat. Zametki
\yr                   2022
\vol                  111
\issue                3
\pages                411--421
\endref

\ref\no 7
\by                   Musial~P. and Tulone~F.
\paper                Integration by parts for the $L^r$ Henstock--Kurzweil integral
\jour                 Electron. J. Differential Equations
\yr                   2015
\vol                  19
\issue                1
\pages                274--277
\endref

\ref\no 8
\by                   Musial~P. and Tulone~F.
\paper                Dual of the class of $\operatorname{HK}_r$ integrable functions
\jour                 Minimax Theory Appl.
\yr                   2019
\vol                  4
\issue                1
\pages                151--160
\endref

\ref\no 9
\by                   Musial~P. and Tulone~F.
\paper                The $L^r$-variational integral
\jour                 Mediterr. J. Math.
\yr                   2022
\vol                  19
\issue                3
\pages                96
\endref

\ref\no 10
\by                   Skvortsov V.A., Sworowska T.A., and Sworowski~P.
\paper                On approximately continuous integrals (a~survey)
\inbook               Traditional and Present-Day Topics in Real Analysis
\publaddr             \L\'od\'z
\publ                 \L\'od\'z University
\yr                   2015
\pages                233--252
\endref

\ref\no 11
\by                   Kubota~Y.
\paper                An integral of Denjoy type
\jour                 Proc. Japan Acad.
\yr                   1964
\vol                  40
%\issue
\pages                713--717
\endref

\ref\no 12
\by                   Lu Sh.-P.
\paper                Notes on the approximately continuous Henstock integral
\jour                 Real Analysis Exchange
\iftex
 \yr                  1996/1997 %\?
\else
\yr                   1996
\fi
\vol                  22
\issue                1
\pages                377--381
\endref

\ref\no 13
 \by                  Gordon~R.A.
 \book                The Integrals of Lebesgue
 \publ                Amer. Math. Soc. %Denjoy, Perron, and Henstock
 \publaddr            Providence
 \yr                  1994
 \finalinfo           Grad. Stud. Math., vol.~4
\endref

\ref\no 14
\by                   Ene~V.
\paper                Characterization of $\operatorname{VBG}\cap(N)$
\jour                 Real Analysis Exchange
\iftex
 \yr                  1997/1998 %\?
\else
\yr                   1997
\fi
\vol                  23
\issue                2
\pages                611--630
\endref

\ref\no 15
\by                Svorovski~P. and Skvortsov~V.A.
\paper             Variational measure determined by an approximative differential basis
\jour              Moscow University Math. Bull.
\yr                2002
\vol               57
\issue             1
\pages             37--40
\endref

\ref\no 16
\by                   Fu~Sh.
\paper                An ACG function which is not an ACG$_{\Cal S}$-function
\jour                 Real Analysis Exchange
\iftex
 \yr                  1993/1994 %\?
\else
\yr                   1993
\fi                   
\vol                  19
\issue                1
\pages                274--277
\endref

\ref\no 17
\by                Saks~S.
\book              Theory of the Integral
\publ              G.E.~Stechert %Hafner
 \publaddr         New York
 \yr               1937
\endref
\endRefs

\enddocument