# The internal rate of return of fuzzy cash flows.

Loredana Biacino; M. Rosaria Simonelli

Stochastica (1992)

- Volume: 13, Issue: 1, page 13-22
- ISSN: 0210-7821

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topBiacino, Loredana, and Simonelli, M. Rosaria. "The internal rate of return of fuzzy cash flows.." Stochastica 13.1 (1992): 13-22. <http://eudml.org/doc/39277>.

@article{Biacino1992,

abstract = {An internal rate of return (IRR) of an investment or financing project with cash flow (a0,a1,a2,...,an) is usually defined as a rate of interest r such thata0 + a1(1 + r)-1 + ... + an(1 + r)-n = 0.If the cash flow has one sign change then the previous equation has a unique solution r > -1.Generally the IRR technique does not extend to fuzzy cash flows, as it can be seen with examples (see [2]). In this paper we show that under suitable hypothesis a unique fuzzy IRR exists for a fuzzy cash flow.},

author = {Biacino, Loredana, Simonelli, M. Rosaria},

journal = {Stochastica},

keywords = {Matemática financiera; Números difusos},

language = {eng},

number = {1},

pages = {13-22},

title = {The internal rate of return of fuzzy cash flows.},

url = {http://eudml.org/doc/39277},

volume = {13},

year = {1992},

}

TY - JOUR

AU - Biacino, Loredana

AU - Simonelli, M. Rosaria

TI - The internal rate of return of fuzzy cash flows.

JO - Stochastica

PY - 1992

VL - 13

IS - 1

SP - 13

EP - 22

AB - An internal rate of return (IRR) of an investment or financing project with cash flow (a0,a1,a2,...,an) is usually defined as a rate of interest r such thata0 + a1(1 + r)-1 + ... + an(1 + r)-n = 0.If the cash flow has one sign change then the previous equation has a unique solution r > -1.Generally the IRR technique does not extend to fuzzy cash flows, as it can be seen with examples (see [2]). In this paper we show that under suitable hypothesis a unique fuzzy IRR exists for a fuzzy cash flow.

LA - eng

KW - Matemática financiera; Números difusos

UR - http://eudml.org/doc/39277

ER -

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