{ "cells": [ { "cell_type": "markdown", "metadata": {}, "source": [ "# Ciclo di Carnot\n", "\n", "\n", "Il programma carnot.py costruisce un ciclo di Carnot specificando i due valori di temperatura (T1 e T2) tra i quali il ciclo deve essere impostato.\n", "\n", "Vedere direttamente il file del programma per informazioni sulla sua struttura dal punto di vista della programmazione *python*. Il programma viene qui utilizzato all'interno di un Jupyter notebook, lanciandolo secondo la sintassi di cui alla cella seguente: " ] }, { "cell_type": "code", "execution_count": 1, "metadata": {}, "outputs": [], "source": [ "%run carnot.py" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "La funzione *vol.out()* stampa il volume iniziale V1_1 e il volume finale V2_2 al termine della compressione isoterma alla temperatura T1 (volumi che, di *default*, sono fissati rispettivamente a 20 e 5 litri):" ] }, { "cell_type": "code", "execution_count": 2, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "Volumi iniziale e finale: 20.00 e 5.00 l\n" ] } ], "source": [ "vol.out()" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "Il ciclo di Carnot viene costruito usando la funzione *ciclo*, che richiede come input le temperature (T1 e T2) delle due isoterme tra cui il ciclo medesimo viene fatto funzionare: ciclo(T1,T2).\n", "\n", "La funzione calcola anche il lavoro netto prodotto dal ciclo, i flussi di calore lungo le isoterme e la resa del ciclo." ] }, { "cell_type": "code", "execution_count": 3, "metadata": {}, "outputs": [ { "data": { "image/png": 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\n", "text/plain": [ "
" ] }, "metadata": { "needs_background": "light" }, "output_type": "display_data" }, { "name": "stdout", "output_type": "stream", "text": [ "\n", "\n", "Coordinate del ciclo (V in litri, P in atmosfere, T in K)\n", "\n", "V1_1: 20.00, P1_1: 1.23, T1: 300.0\n", "V2_1: 5.00, P2_1: 4.92, T1: 300.0\n", "V1_2: 4.59, P1_2: 14.28, T2: 800.0\n", "V2_2: 1.15, P2_2: 57.13, T2: 800.0\n", "\n", "Calore ceduto lungo l'isoterma T1: -825.88 cal\n", "Calore assorbito lungo l'isoterma T2: 2202.34 cal\n", "Lavoro netto prodotto dal ciclo: -5759.12 J\n", "\n", "Resa del ciclo 62.50 %\n" ] } ], "source": [ "ciclo(300,800)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "I valori di V1_1 e V2_1 possono essere cambiati usando rispettivamente le funzioni *vol.v_ini* e *vol.v_fin*. Per esempio:" ] }, { "cell_type": "code", "execution_count": 4, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "Volume iniziale fissato a 25.00 l\n", "Volumi iniziale e finale: 25.00 e 5.00 l\n" ] }, { "data": { "image/png": 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\n", 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" ] }, "metadata": { "needs_background": "light" }, "output_type": "display_data" }, { "name": "stdout", "output_type": "stream", "text": [ "\n", "\n", "Coordinate del ciclo (V in litri, P in atmosfere, T in K)\n", "\n", "V1_1: 25.00, P1_1: 0.98, T1: 300.0\n", "V2_1: 5.00, P2_1: 4.92, T1: 300.0\n", "V1_2: 4.81, P1_2: 15.34, T2: 900.0\n", "V2_2: 0.96, P2_2: 76.70, T2: 900.0\n", "\n", "Calore ceduto lungo l'isoterma T1: -958.81 cal\n", "Calore assorbito lungo l'isoterma T2: 2876.44 cal\n", "Lavoro netto prodotto dal ciclo: -8023.35 J\n", "\n", "Resa del ciclo 66.67 %\n" ] } ], "source": [ "vol.v_ini(25)\n", "vol.out()\n", "ciclo(300,900)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "Anzichè fissare direttamente V1_1 e V2_1, possiamo usare la funzione *pressione(T1,Pini,Pfin)* per attribuire ai due volumi i valori a cui corrispondano rispettivamente le pressioni *Pini* e *Pfin* alla temperatura T1:" ] }, { "cell_type": "code", "execution_count": 5, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "Volume iniziale fissato a 12.30 l\n", "Volume finale fissato a 1.23 l\n" ] } ], "source": [ "pressione(300,2,20)" ] }, { "cell_type": "code", "execution_count": 7, "metadata": {}, "outputs": [ { "data": { "image/png": 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\n", "text/plain": [ "
" ] }, "metadata": { "needs_background": "light" }, "output_type": "display_data" }, { "name": "stdout", "output_type": "stream", "text": [ "\n", "\n", "Coordinate del ciclo (V in litri, P in atmosfere, T in K)\n", "\n", "V1_1: 12.30, P1_1: 2.00, T1: 300.0\n", "V2_1: 2.46, P2_1: 10.00, T1: 300.0\n", "V1_2: 4.35, P1_2: 11.31, T2: 600.0\n", "V2_2: 0.87, P2_2: 56.57, T2: 600.0\n", "\n", "Calore ceduto lungo l'isoterma T1: -958.81 cal\n", "Calore assorbito lungo l'isoterma T2: 1917.63 cal\n", "Lavoro netto prodotto dal ciclo: -4011.68 J\n", "\n", "Resa del ciclo 50.00 %\n" ] } ], "source": [ "ciclo(300,600)" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [] } ], "metadata": { "kernelspec": { "display_name": "Python 3", "language": "python", "name": "python3" }, "language_info": { "codemirror_mode": { "name": "ipython", "version": 3 }, "file_extension": ".py", "mimetype": "text/x-python", "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython3", "version": "3.7.6" } }, "nbformat": 4, "nbformat_minor": 4 }