
Economic assessment and optimisation of AFS-based bioeconomy networks
Fraunhofer IKTS
2026-06-11
“The bioeconomy encompasses the production of renewable biological resources and their conversion into food, feed, bio-based products, and bioenergy.” — European Commission, 2012; updated strategy 2018
| Indicator | Value |
|---|---|
| Gross value added | € 2.7 trillion |
| Employment | 17.1 million jobs |
| Share of EU GDP | ~11–16 % |
| Share of EU employment | ~8 % |
| Segment | Market 2025 | CAGR to 2030/34 |
|---|---|---|
| Bio-based chemicals (global) | $ 110–120 bn | 9.6 % |
| Bio-based polymers (production) | 4.5 mio. t | 11.0 % |
| Biorefineries (global) | $ 57–146 bn | 7.8–9.6 % |
| Biofuels (global) | ~$ 145 bn | 5.8 % |
| Bioplastics (global) | $ 11.9 bn | 8.1 % |
📦 Bio-based polymers capacity target: 8.5 mio. t by 2030 Bio-PP: +94 % new capacity
🧪 Platform chemicals Succinic acid, lactic acid — CAGR 5.9 %; market $ 28 bn by 2035
💊 Biopharmaceuticals (DE) € 19.2 bn revenue (2023); 34.5 % market share — fastest-growing pharma sub-sector
Total wood production in Germany: \(\approx\) 27 mill. t dry wood (2024), of which \(\approx\) 4–5 mill. t is beech (Bundesamt, 2026). UPM Biochemicals (Leuna) demands \(\approx\) 10 % of German beech production for biochemical conversion (UPM Biochemicals, 2024).
Short-Rotation Coppice (SRC)

Agroforestry Systems (AFS)

Research question: How can AFS-based biomass supply chains be designed to make AFS economically attractive for farmers and industries?
Profitability depends critically on which value chains absorb harvested biomass fractions.
Biomass fractions
🪵 Stem wood
Diameter: > 15 cm
🌿 Large branches
Diameter: 7–15 cm
🍃 Small branches / leaves
Diameter: < 7 cm
Cascade principle
Stem → Branch → Residue
High-value material uses should be prioritised before energetic use; residual fractions can then be routed to heat, power, or biogas pathways.
| Application | Main products | Suitable fractions |
|---|---|---|
| 🪑 Furniture industry | Sawn timber, veneers | Stem wood |
| 📄 Paper industry | Pulp, fibres, cardboard | Stem + large branches |
| 🧪 Chemical industry | Bioplastics, lignin derivatives, resins | Stem + large branches |
| 🔥 Energy generation | Wood chips, pellets, CHP | All fractions |
| 🫧 Biogas plant | Anaerobic digestion, electricity + heat | Leaves + fine brushwood |
Stand-level Gompertz model: \(M(t) = A \cdot e^{-e^{-k \cdot (t - t_0) }}\)
Compartment fractions (logistic model)
\(q_p(t) = \frac{f_p}{1 + \exp(-r_p \cdot (t - t_{50,p}))}\)
Calibrated for stem (\(d \geq 15\) cm) and branches (\(d \geq 7\) cm) residue defined as rest (Jha, 2018); (Civitarese Acampora et al., 2019)
Objective (AFS-SCD): Maximise total supply chain profit over a planning horizon of \(T\) years, integrating establishment, harvesting, logistics, and product cascading decisions.
Sets & variables:


For planning horizon \(T=8\), \(A^{\min}=3\), \(A^{\max}=5\):

Example path: establishment in \(t=1\), harvests in \(t=5\) and \(t=8\)

\[\begin{aligned} \max\; Z \;=\;& \sum_{k,\,p} R_{kp} \cdot\sum_{j,\,(p',p),\, t} X_{jkp'pt} &\text{Revenue} \\ &- \sum_{i} c^{\text{est}}_i \cdot\sum_{(0,t)\in\mathcal{S}^{est}} z_{i0t} &\text{Establishment cost}\\ &- \sum_{i} (c^{\text{main}}_i + c^{\text{opp}}_i) \cdot (t-s) \cdot \sum_{(s,t)\in\mathcal{S}^{harv}} z_{ist} &\text{Maintenance + Opportunity cost}\\ &- \sum_{i} c^{\text{harv}}_i \cdot \sum_{(s,t)\in\mathcal{S}^{harv}} z_{ist} &\text{Harvest cost}\\ &- \sum_{i,\,j,\,p,\,t} c^{\text{tr-raw}}_p \cdot d_{ij} \cdot X_{ijpt} &\text{Raw transport cost}\\ &- \sum_{j,\,k,\,(p,p'),\,t} c^{\text{tr-pre}}_{p'} \cdot d_{jk} \cdot X_{jkpp't} &\text{Pre-processed transport cost}\\ &- \sum_{j,\,p,\,t} c^{\text{stor}}_j \cdot S_{jpt} &\text{Storage cost} \end{aligned}\]
\(c^{\text{opp}}_i\) can be negative (subsidies / positive crop-yield spillovers) or positive (high-value arable land). Opportunity costs and transport costs are the two largest cost drivers (Faasch and Patenaude, 2012).]
Establishment per site: \[\sum_{(0,t)\in\mathcal{S}^{est}} z_{i0t} \leq \text{AREA}_i \qquad \forall\; i\]
Flow conservation (path connectivity): \[\sum_{(s,t)\in\mathcal{S}} z_{ist} = \sum_{(t,u)\in\mathcal{S}} z_{itu} \qquad \forall\; i,\; t\]
Age-dependent biomass yield: \[\sum_{j} X_{ijpt} \leq \sum_{(s,t)\in\mathcal{S}^{harv}} \eta_{p(t-s)} \cdot z_{ist} \qquad \forall\; i,p,t\]
where \(\eta_{pa} = q_p(a) \cdot M(a)\) links Gompertz stand model to logistics flows.
Quality cascade demand: \[\sum_{j,\,(p',p)\in\mathcal{Q}} X_{jkp'pt} \leq D^{\max}_{kpt} \qquad \forall\; k,p,t\]
Higher-quality fractions (stems) can substitute lower-quality demands, not vice versa.
Sites \(\mathcal{I}\)
Consumers \(\mathcal{K}\):
| Grade | Consumers | Prices |
|---|---|---|
| 1 Chemical | Mercer Stendal, UPM Leuna | 80–120 €/t |
| 2 Pulp | 6 smaller facilities | 55–75 €/t |
| 3 Energy | Residual absorbers | 30–40 €/t |