Bibliographic citations
Trujillo, H., Velasquez, J. (2016). Estudio de hidráulica fluvial y simulación del comportamiento, en avenidas máximas, del río Jequetepeque tramo Infiernillo-Pellejito de 19 Km. de longitud. Provincia de Pacasmayo departamento de La Libertad - 2015 [Tesis, Universidad Privada Antenor Orrego - UPAO]. https://hdl.handle.net/20.500.12759/1986
Trujillo, H., Velasquez, J. Estudio de hidráulica fluvial y simulación del comportamiento, en avenidas máximas, del río Jequetepeque tramo Infiernillo-Pellejito de 19 Km. de longitud. Provincia de Pacasmayo departamento de La Libertad - 2015 [Tesis]. : Universidad Privada Antenor Orrego - UPAO; 2016. https://hdl.handle.net/20.500.12759/1986
@misc{renati/376012,
title = "Estudio de hidráulica fluvial y simulación del comportamiento, en avenidas máximas, del río Jequetepeque tramo Infiernillo-Pellejito de 19 Km. de longitud. Provincia de Pacasmayo departamento de La Libertad - 2015",
author = "Velasquez Reyna, Jesus Alverto",
publisher = "Universidad Privada Antenor Orrego - UPAO",
year = "2016"
}
This research is based on the study of river hydraulics Jequetepeque River downstream of the Gallito Ciego dam, consisting of a length of 18,907 Km expressed in progressive. In this work the following studies were performed: Topography, soil mechanics, hydrology, river hydraulics and finally with the support of the most vulnerable hydraulic simulation where progressive flooding occur were identified. The results obtained in modeling and simulation Jequetepeque riverbed downstream of the dam Gallito Ciego, we show that for a return period of 10 years, flooding could exist in progressive 2 + 000 6 + 500; for a return period of 25 years, there may be flooding in progressive 2 + 000 500 6 + 13 + 000; for a return period of 50 years, there may be flooding in progressive 3 + 000 7 500 + 18 + 000; and for a return period of 100 years, there could be flooding in progressive 18 + 17 + 257.31 to 500, also in the progressive 15 + 14 + 500 to 500.0, just as in the 13 + 500-12 + 000 finally from the gradual progressive 8 + 750 to 0.
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