Caccioppoli set (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Caccioppoli set" in English language version.

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ams.org

In the paper (Cesari 1936). See the entries "Bounded variation" and "Total variation" for more details. Cesari, Lamberto (1936), "Sulle funzioni a variazione limitata" [On the functions of bounded variation], Annali della Scuola Normale Superiore, Serie II (in Italian), 5 (3–4): 299–313, MR 1556778, Zbl 0014.29605. Available at Numdam. Cesari's watershed paper, where he extends the now called Tonelli plane variation concept to include in the definition a subclass of the class of integrable functions.
See MR 56067.
See MR0062214.
See (Federer 1996). Federer, Herbert (1996) [1969], Geometric measure theory, Classics in Mathematics, Berlin-Heidelberg-New York City: Springer-Verlag New York Inc., pp. xiv+676, ISBN 3-540-60656-4, MR 0257325, Zbl 0176.00801, particularly chapter 4, paragraph 4.5, sections 4.5.1 to 4.5.4 "Sets with locally finite perimeter". The absolute reference text in geometric measure theory.

In the paper (Cesari 1936). See the entries "Bounded variation" and "Total variation" for more details. Cesari, Lamberto (1936), "Sulle funzioni a variazione limitata" [On the functions of bounded variation], Annali della Scuola Normale Superiore, Serie II (in Italian), 5 (3–4): 299–313, MR 1556778, Zbl 0014.29605. Available at Numdam. Cesari's watershed paper, where he extends the now called Tonelli plane variation concept to include in the definition a subclass of the class of integrable functions.

In the paper (Cesari 1936). See the entries "Bounded variation" and "Total variation" for more details. Cesari, Lamberto (1936), "Sulle funzioni a variazione limitata" [On the functions of bounded variation], Annali della Scuola Normale Superiore, Serie II (in Italian), 5 (3–4): 299–313, MR 1556778, Zbl 0014.29605. Available at Numdam. Cesari's watershed paper, where he extends the now called Tonelli plane variation concept to include in the definition a subclass of the class of integrable functions.
See (Federer 1996). Federer, Herbert (1996) [1969], Geometric measure theory, Classics in Mathematics, Berlin-Heidelberg-New York City: Springer-Verlag New York Inc., pp. xiv+676, ISBN 3-540-60656-4, MR 0257325, Zbl 0176.00801, particularly chapter 4, paragraph 4.5, sections 4.5.1 to 4.5.4 "Sets with locally finite perimeter". The absolute reference text in geometric measure theory.