🔄 Supercritical CO2 Recompression Brayton
Size closed-loop supercritical CO2 (sCO2) recompression Brayton power loops: thermal efficiency (>45%), net electrical power (MW), split recompression ratio, and dual recuperator duties.
⚡ Fortran 90 Engine
Double Precision (IEEE 754)
✓ ISO / ASME Validated
📊 Solver Telemetry
● ACTIVE
👁️ Consultations
38
⚡ Calculs faits
33
💾 Téléchargements
360
📦 Code Fortran
11.4 KB
📅 Mise en service
Jun 2026
⏱️ Latence
< 1 ms
⚛️ Closed-Loop sCO2 Recompression Power Cycle & Dual Recuperators
Real-time visual simulation: Dense-phase main compressor + bypass recompressor with LTR/HTR heat recovery📝 Configuration & Presets
⚛️ Gen-IV Nuclear (650°C)
☀️ Solar Tower CSP (700°C)
🔥 Allam Oxy-Fuel (1100°C)
🏭 SMR Compact sCO2 (550°C)
sCO2 Recompression Brayton Formulation:
• Net Cycle Work: wnet = wt − (1−γ)·wMC − γ·wRC [kJ/kg]
• Thermal Efficiency: ηth = wnet / qheater [%]
• Dense-phase compression near critical point (ρ ≈ 600 kg/m³) drastically cuts pump work.
• Dual recuperators (LTR & HTR) eliminate pinch-point heat exchange mismatch.
• Net Cycle Work: wnet = wt − (1−γ)·wMC − γ·wRC [kJ/kg]
• Thermal Efficiency: ηth = wnet / qheater [%]
• Dense-phase compression near critical point (ρ ≈ 600 kg/m³) drastically cuts pump work.
• Dual recuperators (LTR & HTR) eliminate pinch-point heat exchange mismatch.
📊 sCO2 Cycle Results
📊 Output Summary
Net Electrical Power Output (Ẇnet)
21.33 MW
Thermal Efficiency: 45.29 % | Reactor Duty: 47.1 MW
Phigh = 25 MPa (250 bar)
Gross Turbine Power (Ẇt)
30.32 MW
ηt = 92 %
Main Compressor Power (MC)
3.86 MW
Flow = 68 %
Recompressor Power (RC)
5.13 MW
γ = 32 %
Precooler Heat Rejection
25.77 MW
Low-temp heat sink
📈 Thermal Efficiency η (%) vs Recompression Fraction γ
📉 Net Power Output W_net (MW) vs Turbine Inlet Temp TIT (°C)
================================================================= THERMOFLUIDCALC — SUPERCRITICAL CO2 RECOMPRESSION BRAYTON REPORT ================================================================= Case Title : Gen-IV Nuclear Reactor (VHTR/MSR) sCO2 Recompression Loop Pressure Range : P_high = 25.00 MPa (250.0 bar), P_low = 7.80 MPa (78.0 bar) Temperatures & Mass Flow : TIT = 650.0 C, MC Inlet = 32.0 C, Total m_dot = 120.0 kg/s Split Recompression Ratio : gamma = 0.320 (RC flow = 38.4 kg/s, MC flow = 81.6 kg/s) ----------------------------------------------------------------- NET ELECTRICAL POWER (Wnet): 21.330 MW (21329.6 kW) CYCLE THERMAL EFFICIENCY : 45.286 % Gross Turbine Power Output : 30.322 MW Main Compressor Power (MC) : 3.863 MW Recompressor Power (RC) : 5.130 MW Main Heater / Reactor Duty : 47.100 MW Precooler Heat Rejection : 25.770 MW =================================================================
📘 Calculation Methodology & sCO2 Brayton Standards
Near-Critical Compression Advantage
Compressing supercritical $CO_2$ just above its critical point ($31.1^\circ\text{C}, 7.38\,\text{MPa}$) exploits high density ($\sim 600\,\text{kg/m}^3$), reducing compressor power consumption by over $60\%$ compared to ideal gases.
Split-Flow Recompression Architecture
The recompression compressor (RC) takes a fraction $\gamma$ of hot low-pressure fluid directly from the LTR outlet without cooling, perfectly matching the specific heat capacitance rates ($mc_p$) across the recuperator.
Key Engineering Assumptions
- Closed-loop closed Brayton cycle with pure $CO_2$.
- Dual printed-circuit heat exchangers (PCHE) for LTR and HTR.
- Applicable to Gen-IV nuclear reactors, solar tower CSP, and waste heat recovery.