| Literature DB >> 29762722 |
Stanislav Mazurenko1, Jan Stourac1,2, Antonin Kunka1,2, Sava Nedeljkovic1,3, David Bednar1,2, Zbynek Prokop1,2, Jiri Damborsky1,2.
Abstract
Despite significant advances in the understanding of protein structure-function relationships, revealing protein folding pathways still poses a challenge due to a limited number of relevant experimental tools. Widely-used experimental techniques, such as calorimetry or spectroscopy, critically depend on a proper data analysis. Currently, there are only separate data analysis tools available for each type of experiment with a limited model selection. To address this problem, we have developed the CalFitter web server to be a unified platform for comprehensive data fitting and analysis of protein thermal denaturation data. The server allows simultaneous global data fitting using any combination of input data types and offers 12 protein unfolding pathway models for selection, including irreversible transitions often missing from other tools. The data fitting produces optimal parameter values, their confidence intervals, and statistical information to define unfolding pathways. The server provides an interactive and easy-to-use interface that allows users to directly analyse input datasets and simulate modelled output based on the model parameters. CalFitter web server is available free at https://loschmidt.chemi.muni.cz/calfitter/.Entities:
Mesh:
Year: 2018 PMID: 29762722 PMCID: PMC6031030 DOI: 10.1093/nar/gky358
Source DB: PubMed Journal: Nucleic Acids Res ISSN: 0305-1048 Impact factor: 16.971
Figure 1.CalFitter workflow. The software provides an integrated analysis of data using three different types of experimental techniques: (I) calorimetry, (II) spectroscopy and (III) T-jumps. The procedure consists of three steps: (1) data upload and pre-treatment, (2) data fitting and (3) data analysis. A detailed description of the individual steps is provided in the text.
The description of the models and the corresponding parameters implemented in CalFitter
| Model | Description | Model parametersa | Data sets |
|---|---|---|---|
|
| |||
| N −> D | A fully irreversible transition |
| All |
| N = D | A fully reversible transition with equilibrium |
| Calorimetry & spectroscopy |
| N = D (Van’t Hoff's) | A fully reversible transition with equilibrium and van’t Hoff's enthalpy |
| Calorimetry & spectroscopy |
| N < = > D | A general transition with forward and reverse components |
| All |
|
| |||
| N −> I −> D | A fully irreversible transition | Step 1: | |
| Step 2: | All | ||
| N = I −> D | A transition with a reversible step in equilibrium and an irreversible step | Step 1: | Calorimetry & spectroscopy |
| N < = > I −> D | A general Lumry-Eyring model | Step 1: | All |
| N = I = D | A fully reversible transition | Step 1: | Calorimetry & spectroscopy |
|
| |||
| N −> I1 −> I2 −> D | A fully irreversible transition | Step 1: | All |
| Step 2: | |||
| Step 3: | |||
| N = I1 −> I2 −> D | A transition with the reversible first step in equilibrium | Step 1: | Calorimetry & spectroscopy |
| and the irreversible second and third steps | Step 2: | ||
| Step 3: | |||
| N < = > I1 −> I2 −> D | A general Lumry-Eyring model with two intermediates | Step 1: | All |
| Step 2: | |||
| Step 3: | |||
| N = I1 = I2 −> D | A transition with two reversible steps in equilibrium | Step 1: | Calorimetry & spectroscopy |
| and an irreversible step | Step 2: | ||
| Step 3: | |||
|
| |||
| N −> I1 −> D | A two-branch irreversible unfolding pathway | Step 1: | All |
| N −> I2 −> D | Step 2: | ||
| Step 3: | |||
| Step 4: | |||
a T m – the melting temperature, Tf – the reference temperature of an irreversible step at which the corresponding rate is 1 (fwd. – forward rates; rev. – reverse rates), ΔH – the enthalpy change (at Tm if ΔCp is nonzero; vh – van’t Hoff's); ΔH– the activation enthalpy change (at Tf or Tm for irreversible and general steps, respectively, if ΔCp is nonzero); Ea – the activation energy; ΔCp – the heat capacity change. Since T-jumps are based on the relaxation kinetics, they cannot be simulated by the models with reversible steps assumed in equilibrium.
Figure 2.An example of the graphical output. Initial datasets with modelled signal in blue are depicted as icons on the right-hand side and can be zoomed-in and displayed on the left-hand side. The zoomed-in version also depicts the residuals at the top so that a user can estimate the quality of the fit and the presence of any systematic errors or unexplained data variation. In the presented case, waves are apparent in the residual plot that are indicative of an approximately 5% misfit at high temperatures. When the option ‘Decompose states’ is selected, the contribution of each step to the overall signal is plotted in dotted lines. Apart from the plots of data and corresponding modelled signals, modelled fractions of states are presented in one of the graphs.
Experimental validation of CalFitter web server. Discrepancies are given in terms of absolute % difference for parameters obtained for energies and temperatures
| Temperature variables ( | Energy variables ( | |||||
|---|---|---|---|---|---|---|
| Data type | Software used for comparison | Number of datasets | Average discrepancy | Maximal discrepancy | Average discrepancy | Maximal discrepancy |
| DSCa | MicroCal DSC Origin | 67 | 0.06% | 0.42% | 3.03% | 15.06% |
| Matlab-based CalFitter 1 | 0.00% | 0.01% | 0.00% | 0.07% | ||
| CDb | CD-pal | 44 | 0.01% | 0.10% | 0.05% | 1.18% |
| T-jumpsc | KinTek Explorer | 35 | 0.09% | 0.21% | 6.74% | 10.87% |
abased on ΔH, ΔHvh, and Tm from a non-two state model with ΔHvh.
bbased on Tm and ΔH for a one-step fully reversible model.
cdata from global fitting based on Ea and Ta for a two-step fully irreversible model.