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What will carbon dioxide removal look like in the Netherlands?
A Dynamic Adaptive Policy Pathway approach
The diversity of available CDR methods, combined with unresolved questions surrounding permanence, funding mechanisms, and governance, complicates the development of effective policy. While the Netherlands has published a roadmap outlining possible CDR developments to 2050, uncertainties remain regarding which policy interventions will be required and how they should adapt over time.
This thesis examines the research question: What contribution can Dynamic Adaptive Policy Pathways (DAPP) make to the development of carbon dioxide removal in the Netherlands? DAPP was originally developed to deal with adaptation decision-making within water systems and has not previously been used for the CDR sector. Therefore, DAPP was applied to the Dutch CDR sector to assess its usefulness as a policy-support tool. Pathways were developed iteratively using academic literature and policy documents and subsequently evaluated through stakeholder interviews representing a range of perspectives within the Dutch CDR sector. Four pathway maps were constructed based on two scenario dimensions: free market versus mandated CDR and the eligibility of permanent CDR only versus both permanent and temporary removals.
The interviews highlighted significant uncertainty regarding the definition of permanence and the role of temporary removals. Stakeholders suggested that temporary removals may contribute to addressing short-term emissions, although implementation mechanisms remain unclear. Discussions also emphasised the need for additional financial incentives and regulatory space for setting up pilot projects as potential drivers of CDR deployment.
The DAPP approach proved valuable for identifying uncertainties, constraints, trade-offs, and stakeholder perspectives; however, the resulting pathway maps were less effective in supporting detailed policy analysis or the development of concrete policy measures. Policymakers should prioritise defining residual emissions, clarifying the role of temporary removals, and assessing funding or mandate-based mechanisms to support CDR deployment. Future policy should also consider competition for CCS storage capacity and continue supporting emerging technologies. Further research could strengthen the DAPP approach by exploring pathway development at a higher level of aggregation, where CDR is considered alongside mitigation measures, or an approach focusing on specific CDR methods.
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The diversity of available CDR methods, combined with unresolved questions surrounding permanence, funding mechanisms, and governance, complicates the development of effective policy. While the Netherlands has published a roadmap outlining possible CDR developments to 2050, uncertainties remain regarding which policy interventions will be required and how they should adapt over time.
This thesis examines the research question: What contribution can Dynamic Adaptive Policy Pathways (DAPP) make to the development of carbon dioxide removal in the Netherlands? DAPP was originally developed to deal with adaptation decision-making within water systems and has not previously been used for the CDR sector. Therefore, DAPP was applied to the Dutch CDR sector to assess its usefulness as a policy-support tool. Pathways were developed iteratively using academic literature and policy documents and subsequently evaluated through stakeholder interviews representing a range of perspectives within the Dutch CDR sector. Four pathway maps were constructed based on two scenario dimensions: free market versus mandated CDR and the eligibility of permanent CDR only versus both permanent and temporary removals.
The interviews highlighted significant uncertainty regarding the definition of permanence and the role of temporary removals. Stakeholders suggested that temporary removals may contribute to addressing short-term emissions, although implementation mechanisms remain unclear. Discussions also emphasised the need for additional financial incentives and regulatory space for setting up pilot projects as potential drivers of CDR deployment.
The DAPP approach proved valuable for identifying uncertainties, constraints, trade-offs, and stakeholder perspectives; however, the resulting pathway maps were less effective in supporting detailed policy analysis or the development of concrete policy measures. Policymakers should prioritise defining residual emissions, clarifying the role of temporary removals, and assessing funding or mandate-based mechanisms to support CDR deployment. Future policy should also consider competition for CCS storage capacity and continue supporting emerging technologies. Further research could strengthen the DAPP approach by exploring pathway development at a higher level of aggregation, where CDR is considered alongside mitigation measures, or an approach focusing on specific CDR methods.
In this talk, I will highlight our recent advancement in realizing terahertz photonic devices and electro-optic quantum transducers on a nonlinear integrated photonic platform.
Nonlinear fractional-periodic boundary value problems with Hilfer fractional derivative
Existence and numerical approximations of solutions
We prove conditions for existence of analytical solutions for boundary value problems with the Hilfer fractional derivative, generalizing the commonly used Riemann-Liouville and Caputo operators. The boundary values, referred to in this paper as fractional-periodic, are fractional integral conditions generalizing recurrent solution values for the non-Caputo case of the Hilfer fractional derivative. Analytical solutions to the studied problem are obtained using a perturbation of the corresponding initial value problem with enforced boundary conditions. In general, solutions to the boundary value problem are singular for t ↓0. To overcome this singularity, we construct a sequence of converging solutions in a weighted continuous function space. We present a Bernstein spline-based implementation to numerically approximate solutions. We prove convergence of the numerical method, providing convergence criteria and asymptotic convergence rates. Numerical examples show empirical convergence results corresponding with the theoretical bounds. Moreover, the method is able to approximate the singular behavior of solutions and is demonstrated to converge for nonlinear problems. Finally, we apply a grid search to obtain correspondence to the original, non-perturbed system.