2015
DOI: 10.2172/1334388
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Implications of Model Structure and Detail for Utility Planning: Scenario Case Studies Using the Resource Planning Model

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Cited by 10 publications
(17 citation statements)
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“…As seen in the fourth column of Table 2, the portion of renewable energy sources from this basic + CO 2 + RPS model is increasing from 2.1%, initially, to 7.6% in 2020, to 13.0% in 2030, with respect to the generation amount because of the RPS constraint. Table 6 shows a more detailed result about the generation amount of each energy source and total renewable percentage of each year, which satisfies the RPS constraint in Equation (9). Table 1 shows similar trend of renewable energy portion with respect to generation capacity (4%, initially, to 15.8% in 2020, to 27.3% in 2030).…”
Section: Optimization Resultsmentioning
confidence: 81%
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“…As seen in the fourth column of Table 2, the portion of renewable energy sources from this basic + CO 2 + RPS model is increasing from 2.1%, initially, to 7.6% in 2020, to 13.0% in 2030, with respect to the generation amount because of the RPS constraint. Table 6 shows a more detailed result about the generation amount of each energy source and total renewable percentage of each year, which satisfies the RPS constraint in Equation (9). Table 1 shows similar trend of renewable energy portion with respect to generation capacity (4%, initially, to 15.8% in 2020, to 27.3% in 2030).…”
Section: Optimization Resultsmentioning
confidence: 81%
“…Thus, in order to more actively consider carbon emission problems, the RPS constraint in Equation (9) and PV RPS constraint in Equation (10) were added to the above basic + CO 2 model. As seen in the fourth column of Table 2, the portion of renewable energy sources from this basic + CO 2 + RPS model is increasing from 2.1%, initially, to 7.6% in 2020, to 13.0% in 2030, with respect to the generation amount because of the RPS constraint.…”
Section: Optimization Resultsmentioning
confidence: 99%
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“…Indeed, it has been argued that, having more operating hours per year in a transmission model is more important than representing Kirchhoff's voltage law [28]. However, others who have studied the impact of more temporal granularity on generation expansion [29] have concluded that adding dispatch periods slows down computations while having a little apparent effect on generation expansion decisions. (iii) Long-term temporal granularity: Although many TEP models are based on a single investment decision stage ('one-shot' or 'static' planning) [30], dynamic TEP models [4] have become increasingly popular because of improved computational abilities and the need for plans to include timing of investments.…”
Section: Literature Reviewmentioning
confidence: 99%
“…(vi) Network representation: The 'pipes-and-bubbles' (P&B) (transshipment) networks used in many planning models have been proposed to be replaced by more realistic but practical networks to solve approximations of power flow, such as the DC optimal power flow (OPF) [35]. However, as Mai et al [29] shows, in a largescale system, DC OPF modelling can dramatically slow solution times and may have little impact on investment recommendations, compared with transshipment networks that lack Kirchhoff's voltage law. An intermediate level of complexity is the hybrid power flow [36].…”
Section: Literature Reviewmentioning
confidence: 99%