1997
DOI: 10.1006/jcat.1997.1843
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A New Method of Analysing Temperature-Programmed Desorption (TPD) Profiles Using an Extended Integral Equation

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Cited by 25 publications
(21 citation statements)
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“…Although peak shape and linearization methods exist (as described in Section S.VII of the supporting information), numerical simulations may be the only practical method for fitting of CRN-TPR, and others have noted that numerical simulations [45][46] have advantages for TPR of even simple reaction networks. In the context of CRN-TPR, numerical simulations have several strengths: 1) numerical simulations enable varied functional forms for the rate equation to be adopted/tested with relative ease, 2) numerical simulations can accurately describe complex mechanisms, even with concentration dependent terms and coupled kinetic equations, 3) Fewer a priori assumptions about the chemical system need to be made for numerical simulations, relative to peak shape methods (alternative mechanisms can be tested without a new derivation).…”
Section: Motivation For Numerical Modellingmentioning
confidence: 99%
“…Although peak shape and linearization methods exist (as described in Section S.VII of the supporting information), numerical simulations may be the only practical method for fitting of CRN-TPR, and others have noted that numerical simulations [45][46] have advantages for TPR of even simple reaction networks. In the context of CRN-TPR, numerical simulations have several strengths: 1) numerical simulations enable varied functional forms for the rate equation to be adopted/tested with relative ease, 2) numerical simulations can accurately describe complex mechanisms, even with concentration dependent terms and coupled kinetic equations, 3) Fewer a priori assumptions about the chemical system need to be made for numerical simulations, relative to peak shape methods (alternative mechanisms can be tested without a new derivation).…”
Section: Motivation For Numerical Modellingmentioning
confidence: 99%
“…Characterization of the desorption energy distribution is based on the first linear Fredholm equation, similar in structure to Eq. 15, and the desorption distribution function is calculated as a kernel by inversion of the integral equation 71) . The solution of this ill-posed problem again requires an extensive computing algorithm which has been mainly applied in the studies of catalysts [71][72][73] .…”
Section: Desorption Energy Distributionmentioning
confidence: 99%
“…The zerothorder regime is usually well fit by only one single desorption energy and the sub-monolayer regime needs to be described using a distribution of desorption energies. This is due to the different adsorption sites from a disordered and rough substrate, as reported recently by (Noble et al 2012;Doronin et al 2015;Collings et al 2015), using models based on work by (Tait et al 2005;Koch et al 1997;Redhead 1962). For the pre-exponential factor associated to -13 CO (solid black lines) and 15 N 2 (solid red lines) TPD curves from pure ice and H 2 O ice surface at 1 K min −1 .…”
Section: Methodsmentioning
confidence: 63%