55
Tecnología y Ciencias del Agua
, vol. VIII, núm. 4, julio-agosto de 2017, pp. 37-56
López-Lambraño
et al
.,
Pérdidas por intercepción de la vegetación y su efecto en la relación intensidad, duración y frecuencia (IDF)...
ISSN 2007-2422
•
agua de lluvia a su paso a través de vegetación arbustiva en
traslocación y escorrentía cortical: una modificación de método
Interception Flor Collection Box
(6 pp.). Madrid: Instituto
Madrileño de Investigación y Desarrollo Rural Agrario y
Alimentario (IMIDRA).
Gash, J. H. C. (1979). An analytical model of rainfall
interception by forests.
Quarterly Journal of the Royal
Meteorological Society
,
105
(443), 43-55.
Gerrits, A. M. J., Savenije, H. H. G., Hoffmann, L., & Pfister,
L. (2006). Measuring forest floor interception in a beech
forest in Luxenbourg.
Hydrology and Earth System Sciences
Discussions
,
3
(4), 2323-2341.
Groen,M.M.,&Savenije,H.H.(2006).Amonthlyinterception
equation based on the statistical characteristics of daily
rainfall.
Water Resources
,
42
(12), 1-10.
He, Z., Yang, J., Zhao, W., Liu, H., & Chang, X. (2014). Spatial
variability of canopy interception in a spruce forest of
the semiarid mountain regions of China.
Agricultural and
Forest Meteorology
,
188
, 58-63.
Helvey, J. D. (1964).
Rainfall interception by hardwood forest
litter in the southern Appalachians
(8 pp.). Asheville: Paper
S. U.S. Forest Serv., Southeastern Forest Experiment
Station.
Horton, R. E. (1919). Rainfall interception.
Monthly Weather
Review
,
47
(9), 603-623.
Keim, R. F., Skaugset, A. E., Link, T. E., & Iroume, A. (2004).
A stochastic model of throughfall for extreme events.
Hydrology and Earth System Sciences
,
8
(1), 23-34.
Komatsu, H., Shinohara, Y., Kume, T., & Otsuki, K. (2008).
Relationship between annual rainfall and interception
ratio for forests across Japan.
Forest Ecology and
Management
,
256
(5), 1189-1197.
Loescher, H. W., Power, J. S., & Oberbauer, S. F. (2002).
Spatial variation of through fall volume in an old-growth
tropical wet forest.
Journal of Tropical Ecology
,
18
, 397-407.
López-Lambraño, A. A. (2007).
Intercepción de la vegetación
herbácea de ambiente semiárido y su efecto en la relación
intensidad-duración-frecuencia de la precipitación
(173 pp.).
Tesis de maestría. Querétaro: Universidad Autónoma de
Querétaro.
Love, D., Uhlenbrook, S., Corzo-Perez, G., Twomlow, S., Van
Der Zaarg, P. (2010). Rainfall-interception-evaporation-
runoff relationships in a semi-arid catchment, northern
Limpopo basin, Zimbabwe.
Hydrological Sciences Journal
– Journal des Sciences Hydrologiques
,
55
(5), 687-703.
Mastachi-Loza C. (2007).
Intercepción de precipitación en dos
especies de ambiente semidesértico:
Acacia farnesiana
y
Prosopis laevigata (108 pp.). Tesis de maestría. Querétaro:
Universidad Autónoma de Querétaro.
Mulder, J. P. M. (1985).
Simulating interception loss using
standard meteorological data
(pp. 177-196). Reidel,
Dordrecht: The Forest Atmosphere Interation.
Navar, J. (2013). The performance of the reformulated
Gash’s interception loss model in Mexico’s northeastern
temperate forests.
Hydrol. Process
.,
27
(11), 1626-1633.
Navarro, J., Martínez-De-Azagra, A., & Mongil, J. (2009).
Hidrologíadeconservacióndeaguas:captacióndeprecipitaciones
horizontals y escorrentías en zonas secas.
Valladolid, España:
Universidad de Valladolid, Secretariado de Publicaciones
e Intercambio Editorial.
Putuhena, W.M., & Cordery, I. (1996). Estimation of
interception capacity of the forest floor.
J. Hydrol
.,
180
(1-
4), 283-299.
Raat, K. J., Draaijers, G. P. J., Schaap, M. G., Tietema, A., &
Verstraten, J. M. (2002). Spatial variability of through all
water and chemistry and forest floor water content in
a Douglas fir forest stand.
Hydrology and Earth System
Sciences
,
6
(3), 363-74.
Ringgard, R., Herbst, M., & Friborg, T. (2014). Partitioning
forest evapotranspiration: Interception evaporation
and the impact of canopy structure, local and regional
advection.
Journal of Hydrology
,
517
, 677-690.
Rodrigo, A., & Ávila, A. (2001). Influence of simple size in
the estimation of mean through fall in two Mediterranean
holm oak forest.
Journal of Hydrology
,
243
(3-4), 216-227.
Rutter, A. J., Kershaw, K. A., Robins, P. C., & Morton, A.
J. (1971). A predictive rainfall interception in forest:
derivation of the model from observations in plantation
of Corsican pines.
Agricultural Meteorology
,
9
, 367-384.
Sadeghi, S., Attarod, P., & Abbasian, P. (2014). Rainfall
interception loss by a Cupressus arizonica Stand.
Adv.
Biores
.,
5
(4), 24-29.
Sadeghi, S., Attarod, P., Grant Pypker, T., & Dunkerley,
D. (2014). Is canopy interception increased in semiarid
tree plantations? Evidence from a field investigation in
Tehran, Iran.
Turkish Journals of Agriculture and Forestry
,
38
, 792-806.
Sadeghi, S.,Attarod, P., Van Stan, J., Grant, T., &Dunkerley, D.
(2015). Efficiency of the reformulated Gash’s interception
model in semiarid afforestations.
Agricultural and Forest
Meteorology
,
201
, 76-85.
Samba, S., Camire, C., & Margolis, H. (2001). Allometry and
rainfall interception of Cordyla pinnata in a semi-arid
agroforestry parkland, Senegal.
Forest Ecol. Manag
.,
154
(1-
2), 277-288.
Savenije, H. G. (2004). The importance of interception and
why we should delete the term evapotraspiration from
our vocabulary.
Hydrol. Processes
.,
18
(8), 1507-1511.
Schellekens, J., Bruijnzeel, L. A., Scatena, F. N., Bink, N. J.,
& Holwerda, F. (2000). Evaporation from a tropical rain
forest, Luquillo Experimental Forest, eastern Puerto Rico.
Water Resources Research
,
36
(8), 2183-2196.
Schowalter, T. D. (1999). Throughfall volume and chemistry
as affected by precipitation volume, sampling size, and
defoliation intensity.
Great Basin Nat
.,
59
, 79-84.
Shachnovich, Y., Berliner, P., & Bar, P. (2008). Rainfall
interception and spatial distribution of throughfall in a
pine forest planted in an arid zone.
J. Hydrol
.,
349
(1-2),
168-177.
