6533b7ddfe1ef96bd1273653

RESEARCH PRODUCT

Closure to “Simple Relationships for the Optimal Design of Paired Drip Laterals on Uniform Slopes” by Giorgio Baiamonte

Giorgio Baiamonte

subject

Optimal design0208 environmental biotechnologyOptimal lengthClosure (topology)04 agricultural and veterinary sciences02 engineering and technologyAgricultural and Biological Sciences (miscellaneous)020801 environmental engineeringSimple (abstract algebra)Paired lateral040103 agronomy & agricultureCalculusSettore AGR/08 - Idraulica Agraria E Sistemazioni Idraulico-Forestali0401 agriculture forestry and fisheriesMicroirrigationDesign relationshipWater Science and TechnologyCivil and Structural EngineeringMathematics

description

The author appreciates the interest of the discussers of the paper “Simple Relationships for the Optimal Design of Paired Drip Laterals on Uniform Slopes” and wants to express his gratitude to Joaquin Monserrat and Javier Barragan for the opportunity to discuss the issues they raised. In their discussion, they questioned the use of analytical relationships to derive the design variables that are required for the optimal design of paired sloped laterals. This paper detected the Best Manifold Position (BMP = 0.24) to design optimal paired laterals and, as the discussers mentioned, allows the methodology introduced by Baiamonte et al. (2015) to be applied. Thus, the issues they questioned and this closure could be extended to both papers. The main issue they discussed (Issue A) consists in the non-suitability of the proposed relationships for a fixed pressure head variation, hvar, which the author considered. The discussers also pointed out that the criterion to fix hvar is usually established for the whole irrigation subunit compounded by many laterals and one manifold, and not just for one lateral as in the paper (Issue B). Finally, an error was detected by the discussers (Issue C). These issues, denoted by A, B and C, will be discussed in the following paragraphs.

https://doi.org/10.1061/(asce)ir.1943-4774.0001126