2022
DOI: 10.3390/su14031255
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Linking Distributed Optimization Models for Food, Water, and Energy Security Nexus Management

Yuri Ermoliev,
Anatolij G. Zagorodny,
Vjacheslav L. Bogdanov
et al.

Abstract: Traditional integrated modeling (IM) is based on developing and aggregating all relevant (sub)models and data into a single integrated linear programming (LP) model. Unfortunately, this approach is not applicable for IM under asymmetric information (ASI), i.e., when “private” information regarding sectoral/regional models is not available, or it cannot be shared by modeling teams (sectoral agencies). The lack of common information about LP submodels makes LP methods inapplicable for integrated LP modeling. The… Show more

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Cited by 11 publications
(7 citation statements)
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“…However, an ambivalent impact is observed on SDG 7.3.1 dedicated to energy intensity (primary energy) which merits further analysis since the related net effect remains unclear. AI for land management can support efficient use of resources leading to lower energy consumption and intensity of the economy [174,175]. However, potential rebound effects [176] may arise along with growing energy demand from the DL algorithms [177,178], which might outweigh the benefits.…”
Section: Group 3: Ai As a DImentioning
confidence: 99%
“…However, an ambivalent impact is observed on SDG 7.3.1 dedicated to energy intensity (primary energy) which merits further analysis since the related net effect remains unclear. AI for land management can support efficient use of resources leading to lower energy consumption and intensity of the economy [174,175]. However, potential rebound effects [176] may arise along with growing energy demand from the DL algorithms [177,178], which might outweigh the benefits.…”
Section: Group 3: Ai As a DImentioning
confidence: 99%
“…Here matrix 𝐷 (𝑘) defines the marginal sectorial/regional resources use with a vector of resources 𝑑, 𝑑 ≥ 0. The problem of models' linkage under full information can be formulated as a total net profit maximization ∑ ⟨𝑐 (𝑘) , 𝑥 (𝑘) ⟩ 𝐾 𝑘=1 → max (6) s. t. to constraints (2)-( 5), 𝑘 = 1,2, . .…”
Section: Linking Optimization Models Under Asimentioning
confidence: 99%
“…. , 𝑦 (𝐾) ) let us denote by 𝐹(𝑦) the optimal value of function (6) under constraints ( 2)-( 4). Therefore,…”
Section: Nonsmooth Modelmentioning
confidence: 99%
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