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Update app.py
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app.py
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@@ -6,7 +6,6 @@ import numpy as np
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import matplotlib.pyplot as plt
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import gradio as gr
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# Creating a numpy array of shape (8, 16, 1)
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flow_field = np.ones((128,256), dtype = np.uint8)
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# Changing the left input side
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@@ -18,6 +17,14 @@ flow_field[0,:] = 2
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# Changing the bottom layer
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flow_field[-1,:] = 2
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def nvs_loss(y_pred, rho=10, nu=0.0001): #arbitary rho and nu(Later use values of air)
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u,v,p = tf.split(y_pred, 3, axis=3)
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@@ -172,7 +179,6 @@ def fill_shape_with_pixels(img): #img is taken by gradio as uint8
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test_img = patch_stiching(flooded_image, h, w, x0, y0)
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# Loading and Compiling the Model
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#model_path = "/content/drive/MyDrive/Pinns_Loss_file.h5"
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model_path = "Pinns_Loss_file.h5"
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model = load_model(model_path, compile = False)
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model.compile(loss=custom_loss, optimizer=tf.keras.optimizers.AdamW(learning_rate = 0.0001), metrics=['mae', 'cosine_proximity'])
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@@ -181,6 +187,11 @@ def fill_shape_with_pixels(img): #img is taken by gradio as uint8
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prediction = model.predict(test_img) # (prediction.shape = (1, 128, 256, 3))
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u_pred, v_pred, p_pred = np.split(prediction, 3, axis=3) # shape of u_pred, v_pred, p_pred = (1, 128, 256, 1)
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# Making test_img in shape required by zero_pixel_location
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req_img = squeeze_function(test_img)
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@@ -192,7 +203,10 @@ def fill_shape_with_pixels(img): #img is taken by gradio as uint8
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u_profile = u_pred[0][:,:,0] # shape of u profile to compatible shape (H, W) = (128, 256)
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v_profile = v_pred[0][:,:,0]
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p_profile = p_pred[0][:,:,0]
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p_profile[p_profile>
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# Creating a copy of the above profiles-
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u_profile_dash = np.copy(u_profile)
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@@ -217,7 +231,7 @@ def fill_shape_with_pixels(img): #img is taken by gradio as uint8
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velocity = np.sqrt(u_profile_dash_1**2 + v_profile_dash_1**2)
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ax = plt.subplot()
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ax.imshow(velocity, cmap = 'gray', extent = (0,256, 0,128))
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q = ax.quiver(X[5::
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ax.quiverkey(q, X=0.9, Y=1.07, U=2,
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label='m/s', labelpos='E')
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plt.title("Velocity distribution", fontsize = 11)
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@@ -226,7 +240,7 @@ def fill_shape_with_pixels(img): #img is taken by gradio as uint8
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# StreamLine Plot
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streamline_plot = plt.figure(figsize = (14,6), edgecolor = "gray")
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plt.streamplot(X, Y, u_profile_dash, v_profile_dash, density =
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plt.axis('scaled')
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plt.title("Streamline Plot", fontsize = 11)
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plt.xlabel("Length of Channel", fontsize = 11)
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@@ -248,9 +262,10 @@ def fill_shape_with_pixels(img): #img is taken by gradio as uint8
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with gr.Blocks(theme="Taithrah/Minimal") as demo:
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gr.Markdown(
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"""
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# Physics Constrained DNN for Predicting Mean Turbulent Flows
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The App solves 2-D incompressible steady state NS equations for any given 2-D closed geometry. Geometry needs to be drawn around the center of the patch.\n
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It predicts the streamlines,horizontal & vertical velocity profiles and the pressure profiles using a hybrid loss function.\n
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""")
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with gr.Row():
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with gr.Column():
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import matplotlib.pyplot as plt
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import gradio as gr
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flow_field = np.ones((128,256), dtype = np.uint8)
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# Changing the left input side
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# Changing the bottom layer
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flow_field[-1,:] = 2
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mean_u = 0.075003795
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mean_v = -0.000036
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mean_p = 0.004301
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std_dev_u = 0.04605
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std_dev_v = 0.013812
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std_dev_p = 0.007917
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def nvs_loss(y_pred, rho=10, nu=0.0001): #arbitary rho and nu(Later use values of air)
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u,v,p = tf.split(y_pred, 3, axis=3)
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test_img = patch_stiching(flooded_image, h, w, x0, y0)
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# Loading and Compiling the Model
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model_path = "Pinns_Loss_file.h5"
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model = load_model(model_path, compile = False)
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model.compile(loss=custom_loss, optimizer=tf.keras.optimizers.AdamW(learning_rate = 0.0001), metrics=['mae', 'cosine_proximity'])
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prediction = model.predict(test_img) # (prediction.shape = (1, 128, 256, 3))
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u_pred, v_pred, p_pred = np.split(prediction, 3, axis=3) # shape of u_pred, v_pred, p_pred = (1, 128, 256, 1)
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# De-Normalizing teh Data:
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u_pred = ((u_pred*std_dev_u) + mean_u)
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v_pred = ((v_pred*std_dev_v) + mean_v)
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p_pred = ((p_pred*std_dev_p) + mean_p)
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# Making test_img in shape required by zero_pixel_location
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req_img = squeeze_function(test_img)
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u_profile = u_pred[0][:,:,0] # shape of u profile to compatible shape (H, W) = (128, 256)
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v_profile = v_pred[0][:,:,0]
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p_profile = p_pred[0][:,:,0]
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p_profile[p_profile>0.02] = 0.02
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hist, bins = np.histogram(p_profile, bins=20)
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print(hist)
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print(bins)
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# Creating a copy of the above profiles-
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u_profile_dash = np.copy(u_profile)
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velocity = np.sqrt(u_profile_dash_1**2 + v_profile_dash_1**2)
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ax = plt.subplot()
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ax.imshow(velocity, cmap = 'gray', extent = (0,256, 0,128))
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q = ax.quiver(X[5::5,5::5], Y[5::5,5::5], u_profile_dash[5::5,5::5], v_profile_dash[5::5,5::5], pivot = 'middle', color = 'red')
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ax.quiverkey(q, X=0.9, Y=1.07, U=2,
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label='m/s', labelpos='E')
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plt.title("Velocity distribution", fontsize = 11)
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# StreamLine Plot
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streamline_plot = plt.figure(figsize = (14,6), edgecolor = "gray")
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plt.streamplot(X, Y, u_profile_dash, v_profile_dash, density = 4)
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plt.axis('scaled')
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plt.title("Streamline Plot", fontsize = 11)
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plt.xlabel("Length of Channel", fontsize = 11)
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with gr.Blocks(theme="Taithrah/Minimal") as demo:
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gr.Markdown(
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"""
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# Channel Flow - Physics Constrained DNN for Predicting Mean Turbulent Flows
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The App solves 2-D incompressible steady state NS equations for any given 2-D closed geometry. Geometry needs to be drawn around the center of the patch.\n
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It predicts the streamlines,horizontal & vertical velocity profiles and the pressure profiles using a hybrid loss function.\n
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Model Parameters (In SI Units) - Kinematic Viscosity = 0.0001, Input horizontal velocity = 0.075, Input vertical velocity = 0
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""")
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with gr.Row():
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with gr.Column():
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