saving work

PS1/q1.m

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-
-% Hello we are writing MATLAB
-
-display("foo");

PS1/q1b.m

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+clear all;
+
+%% Constants
+
+% Physical constants
+hbar = 1.052e-34;
+q = 1.602e-19;
+epsilon_0 = 8.854e-12;
+epsilon_r = 4;
+mstar = 0.25 * 9.11e-31;
+
+% Single-charge coupling energy (eV)
+U_0 = 0.25;
+% (eV)
+kb_T = 0.025;
+% Contact coupling coefficients (eV)
+gamma_1 = 0.0005;
+gamma_2 = gamma_1;
+% Energy level
+E = 0.2;
+% Capacitive gate coefficient
+a_G = 0.5;
+% Capacitive drain coefficient
+a_D = 0.5;
+a_S = 1 - a_G - a_D;
+
+% Central energy level
+mu = 0;
+
+% Energy grid, from -1eV to 1eV
+NE = 501;
+E = linspace(-1, 1, NE);
+dE = E(2) - E(1);
+
+
+% Reference no. of electrons in channel
+N_0 = 0;
+
+fermi(-0.25, -0.2, kb_T)
+
+voltages = linspace(0, 1, 101);
+
+% Terminal Voltages
+V_G = 0;
+V_S = 0;
+
+for n = 1:length(voltages)
+    % Set varying drain voltage
+    V_D = voltages(n);
+
+    mu_1 = mu - V_S;
+    mu_2 = mu - V_D;
+
+    % Laplace potential, does not change as solution is found (eV)
+    U_L = -q * ((C_S*V_S + C_G*V_G + C_D*V_D) / C_E);
+
+    % Poisson potential must change, assume 0 initially (eV)
+    U_P = 0;
+
+    dU_P = 1;
+    while dU_P > 1e-6
+        % source Fermi function
+        f_1 = 1 / (1 + exp((E + U_L + U_P - mu_1) / kb_T));
+        % drain Fermi function
+        f_2 = 1 / (1 + exp((E + U_L + U_P - mu_2) / kb_T));
+
+        N(n) = dE * sum( )
+
+        tmpU_P = U_0 * 
+    end
+
+end
+
+
+%%Plotting commands