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1.
Nicholas Greives Huan-Xiang Zhou 《Proceedings of the National Academy of Sciences of the United States of America》2014,111(28):10197-10202
This study aimed to shed light on the long debate over whether conformational selection (CS) or induced fit (IF) is the governing mechanism for protein–ligand binding. The main difference between the two scenarios is whether the conformational transition of the protein from the unbound form to the bound form occurs before or after encountering the ligand. Here we introduce the IF fraction (i.e., the fraction of binding events achieved via IF), to quantify the binding mechanism. Using simulations of a model protein–ligand system, we demonstrate that both the rate of the conformational transition and the concentration of ligand molecules can affect the IF fraction. CS dominates at slow conformational transition and low ligand concentration. An increase in either quantity results in a higher IF fraction. Despite the many-body nature of the system and the involvement of multiple, disparate types of dynamics (i.e., ligand diffusion, protein conformational transition, and binding reaction), the overall binding kinetics over wide ranges of parameters can be fit to a single exponential, with the apparent rate constant exhibiting a linear dependence on ligand concentration. The present study may guide future kinetics experiments and dynamics simulations in determining the IF fraction.The binding of proteins to small molecules (i.e., ligands) is central to many essential biological functions, including enzyme catalysis, receptor activation, and drug action. Generally, significant differences in protein conformation exist between the unbound and bound states, as exemplified by hemoglobin upon binding oxygen (1–4) and HIV-1 protease upon binding a substrate or a drug molecule (5). In the latter as well as some other cases (6–10), loops and other groups collapse around the bound ligand, leading to a closed binding pocket. The conformational redistribution and dynamics of the protein molecule exhibited during the binding process can potentially play a critical role in determining the magnitude of the rate constant as well as the mechanism of ligand binding (11, 12). Two mechanistic models have emerged as archetypes. In the induced-fit (IF) model, one assumes that, owing to interactions with the incoming ligand, the protein transitions from an “inactive” conformation to an “active” conformation (13). In the conformational-selection (CS) model, one assumes that the protein can preexist in the active conformation with a low probability, and it is when the protein is in this conformation that the ligand comes into contact, leading to productive binding (14). Both models have garnered defenders and detractors (15–19). This study aimed to shed light on the long debate over whether CS or IF is the governing mechanism for protein–ligand binding.It has been suggested that observation of the active conformation without the ligand, akin to constitutive activity of receptors, is direct evidence of CS (17, 19). However, detractors of CS have noted that, at least for cases with a closed binding pocket in the active conformation, direct binding to the latter conformation cannot proceed (9, 15). In some cases, a partially closed conformation has been observed by a sensitive probe such as paramagnetic relaxation enhancement (20) or in molecular dynamics simulations. Accordingly, a revised model known as extended CS has been put forward (21–28), whereby the ligand binds to the partially closed conformation and then the protein–ligand system evolves to the bound state with the closed binding pocket. Although the divide between CS and IF is somewhat blurred by extended CS, strictly speaking the latter is an IF model, in the sense that the ligand binds to an inactive conformation (i.e., the partially closed conformation) before the protein adopts the final active conformation with the closed binding pocket. Indeed, a strict CS mechanism is not possible for a protein whose active conformation features a closed binding pocket. In any event, mere observation of the active conformation in the unbound state cannot be taken as proof of the CS mechanism. According to the Boltzmann distribution, every conformation, including the active conformation, has a certain equilibrium probability. Whether the active conformation can be observed depends on the magnitude of its equilibrium probability as well as the sensitivity of the probe. The binding mechanism should not change just because the probe has become more sensitive.It thus seems that neither CS nor IF should be the sole dominant mechanism governing protein–ligand binding. What, then, are the determinants of binding mechanism? Hammes et al. (29) and Daniels et al. (30) have suggested that an increase in ligand concentration can shift the binding mechanism from CS to IF, because a higher ligand concentration would make binding more likely. The assumption is that that would increase the chance for the binding to occur before the conformational transition, but one cannot be certain without additional information about the dynamics and interactions of the protein and ligand molecules. Others have suggested that the timescale of the protein conformational transition, relative to the timescale of the ligand diffusional approach to the binding pocket, controls the binding mechanism (12), but the effect of ligand concentration was not studied.To unequivocally determine the binding mechanism, one has to follow the protein–ligand relative translation and the protein internal motion, from the unbound state until two reactant molecules form the bound product. This process involves disparate types of dynamics, including ligand diffusion, protein conformational transition, and the final binding reaction. As the simplest model, protein conformational transition has been treated as gating, that is, the transitions between two conformational states are approximated as rate processes (31–33). The transition rates were initially assumed to be unaffected by protein–ligand interactions. More recently it was recognized that protein–ligand interactions necessarily influence the conformational transition rates and such influence is an essential ingredient of molecular recognition (12, 34, 35). Accordingly, the transition rates were assigned different values depending on whether the ligand is inside or outside the binding pocket, resulting in the dual-transition-rates model.Here we studied the binding mechanism and kinetics of a system consisting of a concentration of ligand molecules surrounding a protein molecule whose conformational dynamics follows the dual-transition-rates model (Fig. 1A). From dynamics simulations, we calculate the IF fraction (i.e., the fraction of binding events achieved via IF) and show that the binding mechanism is shifted by both the rate of protein conformational transition and the concentration of ligand molecules. CS dominates at slow conformational transition and low ligand concentration. With the increase of either quantity, the binding mechanism shifts from CS to IF. The overall binding kinetics over wide ranges of parameters can be fit to a single exponential, with the apparent binding rate constant exhibiting a linear dependence on ligand concentration. The concentration dependence of the binding kinetics thus yields little information on the binding mechanism, but kinetics experiments and dynamics simulations can be designed to determine the IF fraction.Open in a separate windowFig. 1.The model protein–ligand system and its binding mechanism. (A) A spherical protein is surrounded by point-like ligand molecules inside a spherical container (with radius Rw). The protein can transition between an inactive conformation and active conformation, and the transition rates depend on whether a ligand molecule is in the binding pocket (with inner and outer radii R and R1, respectively). (B) A binding event achieved through either the conformational selection (Upper) or the induced fit (Lower) mechanism. The crucial difference is whether the last inactive-to-active transition (at time tc) before the binding reaction (at tr) occurs with or without a loosely bound ligand molecule. 相似文献
2.
Alejandra C. Ventura Alan Bush Gustavo Vasen Matías A. Goldín Brianne Burkinshaw Nirveek Bhattacharjee Albert Folch Roger Brent Ariel Chernomoretz Alejandro Colman-Lerner 《Proceedings of the National Academy of Sciences of the United States of America》2014,111(37):E3860-E3869
Cell signaling systems sense and respond to ligands that bind cell surface receptors. These systems often respond to changes in the concentration of extracellular ligand more rapidly than the ligand equilibrates with its receptor. We demonstrate, by modeling and experiment, a general “systems level” mechanism cells use to take advantage of the information present in the early signal, before receptor binding reaches a new steady state. This mechanism, pre-equilibrium sensing and signaling (PRESS), operates in signaling systems in which the kinetics of ligand-receptor binding are slower than the downstream signaling steps, and it typically involves transient activation of a downstream step. In the systems where it operates, PRESS expands and shifts the input dynamic range, allowing cells to make different responses to ligand concentrations so high as to be otherwise indistinguishable. Specifically, we show that PRESS applies to the yeast directional polarization in response to pheromone gradients. Consideration of preexisting kinetic data for ligand-receptor interactions suggests that PRESS operates in many cell signaling systems throughout biology. The same mechanism may also operate at other levels in signaling systems in which a slow activation step couples to a faster downstream step.Detecting and responding to a chemical gradient is a central feature of a multitude of biological processes (1). For this behavior, organisms use signaling systems that sense information about the extracellular world, transmit this information into the cell, and orchestrate a response. Measurements of the direction and proximity of the extracellular stimuli usually rely on the binding of diffusing chemical particles (ligands) to specific cell surface receptors. Different organisms have evolved different strategies to make use of this information. Small motile organisms, including certain bacteria, use a temporal sensing strategy, measuring and comparing concentration signals over time along their swimming tracks (2). In contrast, some eukaryotic cells, including Saccharomyces cerevisiae, are sufficiently large to implement a spatial sensing mechanism, measuring concentration differences across their cell bodies (3).The observation that some eukaryotes that use spatial sensing exhibit remarkable precision in response to shallow gradients (1–2% differences in ligand concentration between front and rear) (4, 5) has led to several proposed models in which large amplification is achieved by positive feedback loops in the signaling pathways triggered by the ligand-receptor binding (6, 7). Here, we describe a different mechanism, dependent on ligand-receptor binding dynamics, which improves gradient sensing when the concentration of external ligand is close to saturation. We use the budding yeast S. cerevisiae to study the efficiency of this mechanism.Haploid yeast cells exist in two mating types, MATa and MATα (also referred to as a and α cells). Mating occurs when a and α cells sense each other’s secreted mating pheromones: a-factor and α-factor (αF) (8). The pheromone secreted by the nearby mating partner diffuses, forming a gradient surrounding the sensing cell. Pheromone binds a membrane receptor, Ste2, in MATa yeast (9) that activates a pheromone response system (PRS), which cells use to decide whether to fuse with a mating partner or not. At high enough αF concentrations, cells develop a polarized chemotropic growth toward the pheromone source (4). To do that, the nonmotile yeast determines the direction of the potential mating partner measuring on which side there are more bound pheromone receptors, which are initially distributed homogeneously on the cell surface (10). However, this sensing modality can only work when external pheromone is nonsaturating: If all receptors are bound, cells should not be able to determine the direction of the gradient. Surprisingly, even at high pheromone concentrations, yeast tend to polarize in the correct direction (4, 11). Different amplification mechanisms have been proposed to account for the conversion of small differences in ligand concentration across the yeast cell, as is the case for dense mating mixtures, into chemotropic growth (6).We previously studied induction of reporter gene output by the PRS after step increases in the concentration of αF. We found large cell-to-cell variability, the bulk of which was due to large differences in the ability of individual cells to send signal through the system and in their general capacity to express proteins (12). The level of induced gene expression matches well the equilibrium binding curve of αF to receptor (13, 14), a phenomenon known as dose–response alignment (DoRA), common to many other signaling systems (14). In the PRS, DoRA persists for several hours of stimulation.During these studies, we realized that the binding dynamics of αF to its receptor is remarkably slow: At concentrations near the dissociation constant (Kd), binding takes about 20 min to reach 90% of the equilibrium level (15, 16). This dynamics is slow relative not only to the 90-min cell division cycle but also to the pheromone-dependent activation of the mitogen-activated protein kinase (MAPK) Fus3, which takes 2 to 5 min to reach steady-state levels (14). An unavoidable conclusion is that the machinery downstream of the αF receptor must be using pre-equilibrium binding information for its operation.This observation led us to study the consequences of fast and slow ligand-receptor dynamics on the ability of cells to sense extracellular cues. In biology, the rates of ligand binding and unbinding to membrane receptors span a large range, including many cases with dynamics similar to, or even slower than, that of mating pheromone (e.g., rates for EGF, insulin, glucagon, IFN-α1a, and IL-2 in Receptor Ligand Cell type k− (1/s) Kd (M) τ (at L = Kd), s Ref. Fcε IgE Human basophils 2.50E-05 4.80E-10 20,000.00 (17) Fcγ 2.4G2 monoclonal Fab Mouse macrophage 3.80E-05 7.70E-10 13,157.89 (18) Canabinoid receptor CP55,940 Rat brain 1.32E-04 2.10E-08 3,787.88 (19) IL-2 receptor IL-2 T cells 2.00E-04 7.40E-12 2,500.00 (20) α1-Adrenergic Prazosin BC3H1 3.00E-04 7.50E-11 1,666.67 (21) Glucagon receptor Glucagon Rat hepatocytes 4.30E-04 3.06E-10 1,162.79 (22) Formyl peptide receptor (FPR) fMLP Rat neutrophils 5.50E-04 3.45E-08 909.09 (23) Ste2 (αF receptor) αF S. cerevisiae 1.00E-03 5.50E-09 500.00 (15, 16) IFN Human IFN-α1a A549 1.20E-03 3.30E-10 416.67 (24) Transferrin Transferrin HepG2 1.70E-03 3.30E-08 294.12 (25) EGF receptor EGF Fetal rat lung 2.00E-03 6.70E-10 250.00 (26) TNF TNF A549 2.30E-03 1.50E-10 217.39 (24) Insulin receptor Insulin Rat fat cells 3.30E-03 2.10E-08 151.52 (27) FPR FNLLP Rabbit neutrophils 6.70E-03 2.00E-08 74.63 (28) Total fibronectin receptors Fibronectin Fibroblasts 1.00E-02 8.60E-07 50.00 (29) T-cell receptor Class II MHC-peptide 2B4 T-cells 5.70E-02 6.00E-05 8.77 (30) FPR N-formyl peptides Human neutrophils 1.70E-01 1.20E-07 2.94 (31) cAMP receptor cAMP D. discoideum 1.00E+00 3.30E-09 0.50 (32) IL-5 receptor IL-5 COS 1.47E+00 5.00E-09 0.34 (33) NMDA receptor Glutamate Hippocampal neurons 5.00E+00 1.00E-06 0.10 (34) Adenosine A2A Adenosine HEK 293 (human) 1.75E+01 5.20E-08 0.03 (35) AMPA receptor Glutamate HEK 293 (human) 2.00E+03 5.00E-04 2.50E-04 (36)