I was hoping to ask for clarification of the “temperature correction” feature in the <a href="https://brehm-research.de/files/spec_tutorial_2018.pdf" target="_blank">https://brehm-research.de/files/spec_tutorial_2018.pdf</a> I have been relying on the TRAVIS article and McQuarrie’s Statistical Mechanics to follow the reasoning, but I am unable to understand certain pieces. 1)<span style="font-variant-numeric: normal; font-variant-east-asian: normal; font-variant-alternates: normal; font-size-adjust: none; font-kerning: auto; font-optical-sizing: auto; font-feature-settings: normal; font-variation-settings: normal; font-variant-position: normal; font-variant-emoji: normal; font-stretch: normal; font-size: 7pt; line-height: normal; font-family: "Times New Roman";"> I will begin by trying to clarify terms. It seems like the “absorbance” (using the word in the output file) has units of cm*km/mol . These particular units are effectively (length**2/mol), which is what I would personally call an “absorption cross section.” I might have naively assumed that the output would be what I call an “integrated line strength” or just a “line strength,” often denoted by the letter S. This has units of length/mol, usually km/mol. The relationship between an integrated line strength and an absorbance cross section is absorbance cross section = constants*integral( S * line shape function) where the integral is over frequency, and the line shape function is usually Gaussian/Lorentz/Voigt/etc. This is what I am used to doing in my field (using linear response theory for anharmonic vibrational perturbation theory). However, I *think* CP2K is using a different convention. I note that the absorbance term has exactly the units I would want to use inside the integral: an S value (units of km/mol) multiplied by the line shape function (units of cm-1). This makes me think that the “absorbance” is the integrand of the broadening function? I *think* CP2K is actually using a different system, based on reading McQuarrie. I am guessing , like in the first time-correlation function formalism chapter equation 21-18, absorption line shape = constants* sum over states * probabilities* (dipole matrix element**2) * Dirac delta of energies I think this matches the intended units. 2)<span style="font-variant-numeric: normal; font-variant-east-asian: normal; font-variant-alternates: normal; font-size-adjust: none; font-kerning: auto; font-optical-sizing: auto; font-feature-settings: normal; font-variation-settings: normal; font-variant-position: normal; font-variant-emoji: normal; font-stretch: normal; font-size: 7pt; line-height: normal; font-family: "Times New Roman";"> Preliminaries aside, I do not understand what the temperature correction is in the code. The units for the “not corrected” absorbance are (K*cm*km/mol). I ran an AIMD calculation at 500K without the temperature correction, and the “absorbance values” are the same as the temperature-corrected values if one divides by 500K. It seems like the difference for “temperature correction” is dividing by the temperature? Is this correct? Regardless, can you point me to the relevant equations in some paper/book to explain how temperature is affecting the “absorbance” in a linear manner? -- You received this message because you are subscribed to the Google Groups "cp2k" group. To unsubscribe from this group and stop receiving emails from it, send an email to <a href="mailto:cp2k+unsubscribe@googlegroups.com">cp2k+unsubscribe@googlegroups.com</a>. To view this discussion visit <a href="https://groups.google.com/d/msgid/cp2k/e1cdc7cb-f2db-448e-9262-f7c6afdae034n%40googlegroups.com?utm_medium=email&utm_source=footer">https://groups.google.com/d/msgid/cp2k/e1cdc7cb-f2db-448e-9262-f7c6afdae034n%40googlegroups.com</a>.