diff --git a/src/nmreval/dsc/D84_10.0K-min_h.dat b/src/nmreval/dsc/D84_10.0K-min_h.dat
new file mode 100644
index 0000000..f008147
--- /dev/null
+++ b/src/nmreval/dsc/D84_10.0K-min_h.dat
@@ -0,0 +1,40067 @@
+# group: 
+# name: D84 10.0 (h)
+# value: 10.0
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diff --git a/src/nmreval/dsc/D84_10.0K-min_h_dTfdT_tau.fit b/src/nmreval/dsc/D84_10.0K-min_h_dTfdT_tau.fit
new file mode 100644
index 0000000..a820b99
--- /dev/null
+++ b/src/nmreval/dsc/D84_10.0K-min_h_dTfdT_tau.fit
@@ -0,0 +1,202 @@
+# tau_TNMH=77.93669386254352	beta=0.6334823578561849	x=0.4107577725462226	deltaE=205554.80338165778
+# Temp		dTfdT_data		dTfdT_fit
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+1.99740e+02 1.01197e+00 1.00000e+00
+1.99991e+02 9.92503e-01 1.00000e+00
diff --git a/src/nmreval/dsc/D84_DSC_tau.param b/src/nmreval/dsc/D84_DSC_tau.param
new file mode 100644
index 0000000..974496a
--- /dev/null
+++ b/src/nmreval/dsc/D84_DSC_tau.param
@@ -0,0 +1,7 @@
+
+#Heating Rate 	 tau_TNMH 	 beta 			 x 	 deltaE 	 Tg fictive
+1.0000e+01 	 9.0613e+01 	 6.2053e-01 	 3.9548e-01 	 2.0820e+05 	 1.6911e+02
+#Heating Rate 	 tau_TNMH 	 beta 			 x 	 deltaE 	 Tg fictive
+1.0000e+01 	 3.5330e+01 	 6.7660e-01 	 5.2984e-01 	 1.7362e+05 	 1.6934e+02
+#Heating Rate 	 tau_TNMH 	 beta 			 x 	 deltaE 	 Tg fictive
+1.0000e+01 	 7.7937e+01 	 6.3348e-01 	 4.1076e-01 	 2.0555e+05 	 1.6925e+02
\ No newline at end of file
diff --git a/src/nmreval/dsc/TNMH_v0c-tau.py b/src/nmreval/dsc/TNMH_v0c-tau.py
new file mode 100644
index 0000000..18107de
--- /dev/null
+++ b/src/nmreval/dsc/TNMH_v0c-tau.py
@@ -0,0 +1,197 @@
+# Tool-Naranayaswamy-Moynihan-Hodge model
+# by Florian Pabst 2020
+
+
+import re
+import os
+import sys
+import time
+
+import numpy as np
+import matplotlib.pyplot as plt
+
+from scipy.integrate import quad, cumulative_trapezoid
+from scipy.optimize import curve_fit, fsolve
+from scipy.stats import linregress
+
+from nmreval.data import Points
+
+
+def slope(x, t, m):
+    return t+x*m
+
+
+def tau_k(tau_0, deltaE, temp_k, xx, T_f_km1):
+    return tau_0 * np.exp(xx*deltaE / (R*temp_k) + (1-xx) * deltaE / (R*T_f_km1))
+
+
+# Read data
+dataName = sys.argv[1]
+try:
+    data = np.loadtxt(dataName, skiprows=0).T
+    print("Loading")
+    temp = data[0]
+    heat_capacity = data[1]
+except IndexError:
+    print("File not found")
+    exit()
+
+
+def get_fictive_temperature(pts: Points, glass: tuple[float, float], liquid: tuple[float, float]):
+    min_glass, max_glass = min(glass), max(glass)
+    min_liquid, max_liquid = min(liquid), max(liquid)
+
+    region = pts.copy()
+    region.cut(min_glass, max_liquid)
+
+    glass_regime = (min_glass < region.x) & (region.x < max_glass)
+    regress = linregress(region.x[glass_regime], region.y[glass_regime])
+    glass_extrapolation = regress.slope * region.x + regress.intercept
+
+    region.y -= glass_extrapolation
+
+    liquid_regime = (min_liquid < region.x) & (region.x < max_liquid)
+    regress = linregress(region.x[liquid_regime], region.y[liquid_regime])
+    liquid_extrapolation = regress.slope * region.x + regress.intercept
+
+    real_area = -cumulative_trapezoid(region.y, region.x, initial=0)
+    real_area -= real_area[-1]
+    equivalent_area = cumulative_trapezoid(liquid_extrapolation, region.x, initial=0)
+    equivalent_area -= equivalent_area[-1]
+    equivalent_area *= -1
+
+    return region.x, region.x[np.argmin(np.abs(real_area[:, None] - equivalent_area[None, :]), axis=1)]
+
+
+curve = Points(x=temp, y=heat_capacity, name=dataName)
+
+# First step: Calculate fictive Temperature T_f(T) from Cp data, then dT_f/dT
+
+temperatures, fictiveTemp = get_fictive_temperature(curve, glass=(150, 160), liquid=(190, 200))
+
+# Determine limiting T_f, i.e. T_f at lowest temperature
+initial_Tf = np.mean(fictiveTemp[:20])
+
+rate = curve.value
+
+# Calculate dTf/dT
+with np.errstate(all='ignore'):
+    dTfdT = np.gradient(fictiveTemp, temperatures)
+nan_filter = ~np.isnan(dTfdT)
+temperatures = np.array(temperatures)[nan_filter]
+dTfdT = dTfdT[nan_filter]
+
+
+exponents = []
+taus = []
+temps = [0]
+T_f_ns = []
+R = 8.314
+
+
+def tnmfunc(temperature, tau_g, xx, beta, deltaE):
+    steps = len(temperature)
+    tau = np.zeros(steps)
+    temp_fictive = np.zeros(steps)
+
+    # Initialize first values
+    temp_fictive[0] = temperature[0]
+    tau[0] = relax(temp_fictive[0], temp_fictive[0], tau_g, T_g, deltaE, xx)
+
+    deltaT = np.zeros(steps)
+    deltaT[1:] = np.diff(temperature)
+    delta_t = deltaT * 60 / rate
+    dttau = np.zeros(steps)
+
+    for i in range(1, steps):
+        tau[i] = relax(temperature[i], temp_fictive[i-1], tau_g, T_g, deltaE, xx)
+        dttau[:i] += delta_t[i-1] / tau[i]
+        temp_fictive[i] = np.sum(deltaT[:i] * (1-np.exp(-(dttau[:i])**beta))) + temp_fictive[0]
+        print(i, temperature[i], temp_fictive[i-i], dttau, tau[i], delta_t[i-1], deltaT[i-1])
+
+    return temp_fictive
+
+
+def relax(t, tf, tau_g, t_glass, ea, x):
+    h = ea/R
+    return tau_g * np.exp((x*h / t) + ((1 - x) * h / tf) - h / t_glass)
+
+
+# TNMH Code (adapted from Badrinarayanan's PhD Thesis):
+def tnmfunc2(xdata, tau_0, xx, beta, deltaE):
+    delhR = deltaE/8.314
+    T = []
+    Tf = []
+    t = []
+    delt = []
+    tau = []
+    dttau = []
+    delT = []
+    step = len(xdata)
+    for k in range(0, step):
+        dttau.append(0)
+        T.append(240)
+        Tf.append(240)
+        t.append(0)
+        delt.append(0)
+        tau.append(0)
+        dttau.append(0)
+        delT.append(0)
+    T[1] = xdata[1]
+    Tf[1] = T[1]
+    t[1] = 0
+    delt[1] = 0
+    tau[1] = tau_0 * np.exp((xx*delhR / T[1]) + ((1 - xx)*delhR / Tf[1])-delhR/T_g)
+    dttau[1] = delt[1] / tau[1]
+    delT[1] = 0
+
+    Tfinit = T[1]
+    T_f_ns = [xdata[0]]
+    for i in range(1, step):
+        T[i] = xdata[i]
+        delT[i] = xdata[i] - xdata[i-1]
+        delt[i] = abs(delT[i]) / (rate/60)
+        t[i] = t[i-1] + delt[i]
+        tau[i] = tau_0 * np.exp((delhR*xx / T[i]) + ((1 - xx)*delhR / Tf[i-1])-delhR/T_g)
+        print(tau[i], T[i], Tf[i-1])
+        for j in np.arange(2, i).reshape(-1):
+            dttau[j] = dttau[j] + (delt[i] / tau[i])
+            Tfinit = Tfinit + (delT[j] * (1 - np.exp(- (dttau[j] ** beta))))
+            Tf[i] = Tfinit
+        T_f_ns.append(Tfinit)
+        Tfinit = Tf[1]
+
+    return T_f_ns
+
+
+# Use T_g = T_fictive for tau determination
+T_g = initial_Tf
+
+# Start values
+p0 = [10, 0.5, 0.4, 225085]
+
+
+def fitTNMH(x, tau_0, xx, beta, deltaE):
+    dTNMHdT = []
+    modelTemp = np.append(x[::-1], x[1:])
+
+    TNMH = tnmfunc2(modelTemp, tau_0, xx, beta, deltaE)
+    for i in range(len(modelTemp)-1):
+        dTNMHdT.append((TNMH[i+1]-TNMH[i]) / (modelTemp[i+1]-modelTemp[i]))
+    res = dTNMHdT[len(modelTemp)//2-1:]
+
+    plt.plot(x, res)
+    plt.show()
+
+    return np.array(res)  
+
+
+# Use only every 20th data point to reduce fitting time
+temperaturesInterpol = np.linspace(temperatures[0], temperatures[-1], 20)
+temperaturesInterpol = np.linspace(150, 200, 5)
+dTfdTInterpol = np.interp(temperaturesInterpol, temperatures, dTfdT)
+
+plt.plot(tnmfunc2(temperaturesInterpol, *p0))
+plt.plot(tnmfunc(temperaturesInterpol, *p0))
+plt.show()
+# print(fitTNMH(temperaturesInterpol, *p0))
diff --git a/src/nmreval/dsc/TNMH_v0c-tau2.py b/src/nmreval/dsc/TNMH_v0c-tau2.py
new file mode 100644
index 0000000..3ac2e0d
--- /dev/null
+++ b/src/nmreval/dsc/TNMH_v0c-tau2.py
@@ -0,0 +1,333 @@
+# Tool-Naranayaswami-Moynihan-Hodge model
+# by Florian Pabst 2020
+
+
+import time
+import re
+import os
+import sys
+
+import numpy as np
+import matplotlib.pyplot as plt
+import scipy.odr as odr
+from scipy.integrate import quad
+from scipy.optimize import curve_fit, fsolve
+
+# Read data
+dataName = sys.argv[1]
+try:
+    data = np.loadtxt(dataName,skiprows=0)
+    print("Loading")
+    dataTemp = data[:, 0]
+    dataCp = data[:, 1]
+except IndexError:
+    print("File not found")
+    exit()
+     
+dataOutName = os.path.splitext(str(dataName))[0] + "_Tfict+TNMH.dat"
+
+
+# First step: Calculate fictive Temperature T_f(T) from Cp data, then dT_f/dT
+
+# Find start and end point for glass Cp linear fit
+coordsGl = [(150, -0.126), (160, -0.09)]
+"""
+print("Please click on the left limit for glass Cp linear fit")
+fig, (ax1) = P.subplots(1)
+ax1.set_xlabel('Temperature / K')
+ax1.set_xlim(left=140)
+ax1.set_xlim(right=200)
+ax1.plot(dataTemp,dataCp, 'ro')
+#ax1.legend()
+def onclick(event):
+  ix = event.xdata
+  iy = event.ydata
+  print(ix)
+
+  global coordsGl
+  coordsGl.append((ix, iy))
+    
+  if len(coordsGl) == 1:
+    print('right limit')
+
+  if len(coordsGl) == 2:
+      fig.canvas.mpl_disconnect(cid)
+
+  return coordsGl
+cid = fig.canvas.mpl_connect('button_press_event', onclick)
+P.show()
+"""
+print(coordsGl)
+
+for i in range(0,len(dataTemp)):
+    if dataTemp[i] < coordsGl[0][0]:
+        fitLimitLeft_Gl = i
+    if dataTemp[i] < coordsGl[1][0]:
+        fitLimitRight_Gl = i
+
+# Find start and end point for liquid Cp linear fit
+coordsLq = [(190, 2.07), (200, 1.773)]
+"""
+print("Please click on the left limit for liquid Cp linear fit")
+fig, (ax1) = P.subplots(1)
+ax1.set_xlabel('Temperature / K')
+ax1.set_xlim(left=180)
+ax1.set_xlim(right=250)
+ax1.plot(dataTemp,dataCp, 'ro')
+#ax1.legend()
+def onclick(event):
+  ix = event.xdata
+  iy = event.ydata
+  print(ix)
+
+  global coordsLq
+  coordsLq.append((ix, iy))
+    
+  if len(coordsLq) == 1:
+    print('right limit')
+
+  if len(coordsLq) == 2:
+      fig.canvas.mpl_disconnect(cid)
+
+  return coordsLq
+cid = fig.canvas.mpl_connect('button_press_event', onclick)
+P.show()
+#print(coordsLq)
+"""
+
+for i in range(0, len(dataTemp)):
+    if dataTemp[i] < coordsLq[0][0]:
+        fitLimitLeft_Lq = i
+    if dataTemp[i] < coordsLq[1][0]:
+        fitLimitRight_Lq = i
+
+
+def slope(x, t, m):
+    return t+x*m
+
+
+# Determine glass Cp slope
+res = curve_fit(slope, dataTemp[fitLimitLeft_Gl:fitLimitRight_Gl], dataCp[fitLimitLeft_Gl:fitLimitRight_Gl])
+glassCpParam = res[0]
+
+# Determine liquid Cp slope
+res  = curve_fit(slope, dataTemp[fitLimitLeft_Lq:fitLimitRight_Lq], dataCp[fitLimitLeft_Lq:fitLimitRight_Lq])
+liquidCpParam = res[0]
+
+xLin = np.linspace(coordsGl[0][0], coordsLq[1][0], len(dataTemp))
+
+CpInterpol = np.interp(xLin, dataTemp, dataCp)
+"""
+fig, (ax1) = P.subplots(1)
+ax1.set_xlabel('Temperature / K')
+ax1.set_xlim(left=coordsGl[0][0])
+ax1.set_xlim(right=coordsLq[1][0])
+ax1.set_ylim(bottom=coordsGl[0][1]-0.1)
+ax1.set_ylim(top=coordsLq[1][1]+0.1)
+ax1.plot(dataTemp,dataCp, 'ro')
+ax1.plot(dataTemp,slope(dataTemp,glassCpParam[0],glassCpParam[1]), 'b-')
+ax1.plot(dataTemp,slope(dataTemp,liquidCpParam[0],liquidCpParam[1]), 'b-')
+ax1.plot(xLin,CpInterpol, 'g-')
+P.show()
+"""
+
+
+# Calculate Fictive Temperature for all temperatures in range
+intStart = fitLimitLeft_Gl
+intStop = fitLimitRight_Lq
+
+fictiveTemp = []
+temperatures = []
+for i,tempStart in enumerate(dataTemp):
+    if fitLimitLeft_Gl < i < fitLimitRight_Lq:
+        intStart = i
+
+        integration2 = np.trapz((dataCp[intStart:intStop]-slope(dataTemp[intStart:intStop], glassCpParam[0], glassCpParam[1])), dataTemp[intStart:intStop])
+
+        def integrand1(temp):
+            return slope(temp, liquidCpParam[0], liquidCpParam[1])-slope(temp, glassCpParam[0], glassCpParam[1])
+
+        def fictiveTempEq(x):
+            return quad(integrand1, x, coordsLq[1][0])[0] - integration2
+
+        ficTemp = fsolve(fictiveTempEq, np.array([160]))
+        fictiveTemp.append(ficTemp[0])
+        temperatures.append(tempStart)
+
+
+# Determine limiting T_f, i.e. T_f at lowest temperatures
+def constant(x, t):
+    return t
+
+
+res = curve_fit(constant, temperatures[0:20], fictiveTemp[0:20])
+T_f_0 = res[0]
+print(T_f_0[0])
+
+# Calculate dTf/dT
+dTfdT = []
+temperaturesCut = []
+for i in range(len(temperatures)-1):
+    if (temperatures[i+1]-temperatures[i]) != 0:
+        dTfdT.append((fictiveTemp[i+1]-fictiveTemp[i]) / (temperatures[i+1]-temperatures[i]))
+        temperaturesCut.append(temperatures[i+1])
+
+"""        
+fig, (ax1) = P.subplots(1)
+ax1.set_xlabel('Temperature / K')
+ax1.set_ylabel('Fictive Temperature / K')
+#ax1.set_xlim(left=coordsGl[0][0])
+#ax1.set_xlim(right=coordsLq[1][0])
+#ax1.set_ylim(bottom=coordsGl[0][1]-0.1)
+#ax1.set_ylim(top=coordsLq[1][1]+0.1)
+ax1.plot(temperatures,fictiveTemp, 'ro')
+#ax1.plot(temperatures,(T_f_0+temperatures*0), 'b-')
+ax1.axhline(y=T_f_0[0], color='b', linestyle='-')
+#ax1.plot(temperatures[:-1],dTfdT, 'ro')
+P.show()
+"""
+
+# Second step: Calcualte and Fit TNMH-model
+try:
+    rate = float(str((re.findall(r'\d+\.\d+K', dataName))[0])[:-1])
+    print("\tRate:  %fK-min" % rate)
+except IndexError:
+    rate = int(input("\tPlease enter the heating rate:   "))
+    print("\tRate:  %fK-min" %rate)
+
+
+def tau_k(tau_0, deltaE, T_k, xx, T_f_km1):
+    return tau_0 * np.exp(xx*deltaE/(R*T_k) + (1-xx)*deltaE/(R*T_f_km1))
+    
+
+exponents = []
+taus = []
+temps = [0]
+T_f_ns = []
+markovs = [coordsLq[1][0]]
+R = 8.31
+
+# TNMH Code (adapted from Badrinarayanan's PhD Thesis):
+def tnmfunc2(xdata, tau_0, xx, beta, deltaE):
+    delhR = deltaE/8.314
+    T = []
+    Tf = []
+    t = []
+    delt = []
+    tau = []
+    dttau = []
+    delT = []
+    step = len(xdata)
+    for k in range(0, step):
+        dttau.append(0)
+        T.append(240)
+        Tf.append(240)
+        t.append(0)
+        delt.append(0)
+        tau.append(0)
+        dttau.append(0)
+        delT.append(0)
+    T[1] = xdata[1]
+    Tf[1] = T[1]
+    t[1] = 0
+    delt[1] = 0
+    tau[1] = tau_0 * np.exp((xx*delhR / T[1]) + ((1 - xx)*delhR / Tf[1])-delhR/T_g)
+    dttau[1] = delt[1] / tau[1]
+    delT[1] = 0
+
+    Tfinit = T[1]
+    T_f_ns = [coordsLq[1][0]]
+    for i in range(1, step):
+        T[i] = xdata[i]
+        delT[i] = xdata[i] - xdata[i-1]
+        delt[i] = abs(delT[i]) / (rate/60)
+        t[i] = t[i-1] + delt[i]
+        tau[i] = tau_0 * np.exp((delhR*xx / T[i]) + ((1 - xx)*delhR / Tf[i-1])-delhR/T_g)
+        for j in np.arange(2, i).reshape(-1):
+            dttau[j] = dttau[j] + (delt[i] / tau[i])
+            Tfinit = Tfinit + (delT[j] * (1 - np.exp(- (dttau[j] ** beta))))
+            Tf[i] = Tfinit
+        T_f_ns.append(Tfinit)
+        Tfinit = Tf[1]
+
+    print(T_f_ns[:10])
+    return T_f_ns
+
+
+####################################################
+# Use T_g = T_fictive for tau determination
+T_g = T_f_0[0]
+# or plug in T_half, T_onset, ... from separate evaluation
+
+# Start values
+p0 = [10, 0.5, 0.4, 225085]
+
+
+def fitTNMH(p, x):
+    dTNMHdT = []
+    modelTemp = np.append(x[::-1], x[1:])
+    tau_0, xx, beta, deltaE = p
+    TNMH = tnmfunc2(modelTemp, tau_0, xx, beta, deltaE)
+    for i in range(len(modelTemp)-1):
+        dTNMHdT.append((TNMH[i+1]-TNMH[i]) / (modelTemp[i+1]-modelTemp[i]))
+    res = dTNMHdT[len(modelTemp)//2-1:]
+    return np.array(res)  
+
+
+# Use only every 20th data point to reduce fitting time
+temperaturesInterpol = np.linspace(temperaturesCut[0], temperaturesCut[len(temperaturesCut)-1], 200)
+dTfdTInterpol = np.interp(temperaturesInterpol, temperaturesCut, dTfdT)
+
+ts = time.time()
+model = odr.Model(fitTNMH)
+whichFit = [1, 1, 1, 1]
+odrdata = odr.Data(temperaturesInterpol, dTfdTInterpol)
+myodr = odr.ODR(odrdata, model, beta0=p0, ifixb=whichFit, maxit=3000)
+result = (myodr.run())
+print(result.stopreason)
+p0 = result.beta
+print('TNMH heating Fit:')
+print(p0)
+# print('errors:')
+# print(result.sd_beta)
+ts = time.time()-ts
+print('Time for fit:')
+print(ts)
+tau_0, xx, beta, deltaE = p0
+
+fitResult = fitTNMH(p0, temperaturesInterpol)
+
+"""
+fig, (ax1) = P.subplots(1)
+ax1.set_xlabel('Temperature / K')
+ax1.set_ylabel('Fictive Temperature / K')
+#ax1.set_xlim(left=coordsGl[0][0])
+#ax1.set_xlim(right=coordsLq[1][0])
+#ax1.set_ylim(bottom=coordsGl[0][1]-0.1)
+#ax1.set_ylim(top=coordsLq[1][1]+0.1)
+#ax1.plot(temperatures,fictiveTemp, 'bo')
+#ax1.plot(temperatures,T_f_ns, 'r-')
+ax1.plot(temperaturesCut,dTfdT, 'bo')
+#ax1.plot(temperatures[0:5454],dTNMHdT[0:5454], 'bo')
+#ax1.plot(temperatures[5456:],dTNMHdT[5455:], 'ro')
+#ax1.plot(temperaturesModel[0:99],dTNMHdT[0:99], 'b-')
+#ax1.plot(temperaturesModel[100:199],dTNMHdT[100:199], 'r-')
+ax1.plot(temperaturesInterpol,dTfdTInterpol, 'yo')
+ax1.plot(temperaturesInterpol,fitResult, 'r-')
+P.show()
+"""
+dataOutName = os.path.splitext(str(dataName))[0] + "_dTfdT_tau.fit"
+dataOut = np.column_stack((temperaturesInterpol, dTfdTInterpol, fitResult))
+
+save = 0  # input("Save parameter to file? (yes = 1, no = 0):  ")
+if save == '1':
+    np.savetxt(dataOutName, dataOut, fmt='%1.5e', header="tau_TNMH="+str(tau_0) + "\tbeta="+str(beta) + "\tx="+str(xx) + "\tdeltaE="+str(deltaE) + "\nTemp\t\tdTfdT_data\t\tdTfdT_fit")
+    # Try to determine the heating rate from the data file name (Searching for digits followed by ".")
+    paramName = ((str(dataName)).split("_"))[0] + "_DSC_tau.param"
+    print(paramName)
+    with open(paramName, 'a') as f:
+        f.write('\n#Heating Rate \t tau_TNMH \t beta \t\t\t x \t deltaE \t Tg fictive')
+        f.write('\n')
+        f.write('%1.4e \t %1.4e \t %1.4e \t %1.4e \t %1.4e \t %1.4e' % (rate, tau_0, beta, xx, deltaE, T_g))
+
+