TY - GEN AU - Lancaster,Kelvin TI - Mathematical economics SN - 978-0-486-65391-4 PY - 1987/// CY - New York PB - Dover N1 - 1. Introduction - 2.The general optimizing problem - 3. The theory of lineal programming - 4. Classical calculus methods - 5. Advanced optimizing theory - 6. Input-output and related models - 7. Linear optimizing models - 8. Nonlinear optimizing models - 9. General equilibrium - 10. Balanced growth - 11. Efficient and optimal growth - 12. Stability UR - 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