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The Nonlinear Schrödinger Equation for Orthonormal Functions II: Application to Lieb–Thirring Inequalities | SpringerLink
![SOLVED:Given V = aT2 + bP + C, where expansivity (beta) a b and € are constants, and the isothermal Determine the thermal compressibility (kappa): oV B(T ,P) = ov V OT SOLVED:Given V = aT2 + bP + C, where expansivity (beta) a b and € are constants, and the isothermal Determine the thermal compressibility (kappa): oV B(T ,P) = ov V OT](https://cdn.numerade.com/ask_images/2a57bb548817430b9c7e33d260db3b60.jpg)
SOLVED:Given V = aT2 + bP + C, where expansivity (beta) a b and € are constants, and the isothermal Determine the thermal compressibility (kappa): oV B(T ,P) = ov V OT
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