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The Allosteric Tug-of-War: Competitive Zinc and Dopamine Binding at the N-Terminal G14R Mutation Site of α-Synuclein

Submitted:

04 January 2026

Posted:

06 January 2026

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Abstract

The G14R mutation in α-synuclein is associated with aggressive, early-onset Parkinson’s disease, yet its impact on the protein’s N-terminal regulatory domain remains poorly understood. As an intrinsically disordered protein, α-synuclein’s conformational landscape is highly sensitive to sequence perturbations and ligand interactions. This study investigates a hypothesized "allosteric tug-of-war" between pro-aggregatory zinc ions and inhibitory dopamine at the N-terminus. Using a Python-based physicochemical structural proxy model, we assessed residue-level charge, volume, and interaction heuristics for the first 20 residues of the G14R variant. Our results demonstrate that the substitution of glycine with arginine at residue 14 creates a localized "rigidity hotspot" characterized by enhanced electrostatic coordination with Zn2+ ions. Crucially, we found that dopamine competitively attenuates this stabilization at overlapping residues, suggesting a displacement-based mechanism. This modeling framework provides a mechanistic basis for the G14R phenotype, suggesting that dopamine depletion may permit persistent zinc-mediated structural stabilization, thereby promoting aggregation. These findings highlight the N-terminus as a critical switch for modulating α-synuclein pathology through small-molecule competition.

Keywords: 
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1. Introduction

Parkinson’s disease is a neurodegenerative disorder characterized by the aggregation of $\alpha$-synuclein into Lewy bodies. As an intrinsically disordered protein, $\alpha$-synuclein lacks a stable structure, making it highly susceptible to misfolding. While mutations like A53T are well-documented, the recently identified G14R variant, linked to aggressive, early-onset phenotypes, remains poorly understood. Located at the N-terminus, G14R replaces a flexible glycine with a bulky, positively charged arginine. This shift significantly alters the protein’s physicochemical landscape, likely impacting how it interacts with local ligands. Two key factors in this environment are zinc ions, which promote aggregation, and dopamine, which can inhibit fibril formation. This study investigates whether G14R creates an allosteric competitive environment that favors zinc binding while displacing dopamine. We utilize a Python-based structural proxy model specifically designed for disordered proteins, prioritizing mechanistic interpretability over static structural predictions. By analyzing residue-level charge, volume, and interaction heuristics, we evaluate how this mutation reshapes binding competition within the first 20 residues, potentially driving the accelerated pathology observed in G14R carriers.

2. Methodology

2.1. Sequence Selection and N-Terminal Focus

The human α-synuclein amino acid sequence was obtained from the canonical SNCA reference. Both the wild-type sequence and a mutant variant containing a glycine-to-arginine substitution at position 14 (G14R) were analyzed. All computations focused on residues 1–20 to isolate mutation-driven effects at the extreme N-terminus, a region implicated in metal binding and early aggregation events. Restricting the analysis to this window minimized confounding contributions from downstream aggregation-prone domains.

2.2. Physicochemical Structural Confidence Proxy

Because α-synuclein is intrinsically disordered and unsuitable for static crystallographic modeling, we used a residue-level structural confidence proxy based on amino acid charge and side-chain volume. These properties correlate with local rigidity and ligand interaction potential. Scores were normalized to a 0–100 scale to allow comparison between conditions.

2.3. Physicochemical Zinc Binding Model

Because α-synuclein is intrinsically disordered, static structural modeling approaches are poorly suited for residue-level analysis. A physicochemical proxy for local structural confidence was therefore used, assigning each residue a composite score based on side-chain charge and molecular volume, properties that correlate with local rigidity and ligand interaction potential. Scores were normalized to a 0–100 scale to enable comparison across conditions. Zinc binding was modeled as an additive electrostatic stabilization at positively charged residues, with enhanced interaction values assigned to arginine and lysine to reflect Zn2+ coordination tendencies. In the G14R variant, the introduced arginine at position 14 was expected to increase local zinc affinity and promote stabilization within the N-terminal region.

2.4. Competitive Binding Simulation

To simulate competitive binding between zinc and dopamine, a combined condition was generated in which dopamine interaction penalties were applied to zinc-stabilized residues. This subtraction-based approach reflects displacement or interference effects rather than cooperative binding. The resulting profile represents a competitive environment in which dopamine reduces zinc-mediated stabilization without inducing global destabilization. Three conditions were analyzed in parallel: wild-type baseline, G14R under zinc-bound conditions, and G14R under combined zinc and dopamine exposure.

2.5. Data Normalization and Statistical Handling

All residue-level scores were normalized using min–max scaling to preserve relative differences while enabling visual and numerical comparison across conditions. No stochastic fitting or parameter optimization was performed, ensuring deterministic reproducibility of all outputs.

2.6. Visualization and Computational Analysis

Residue-level structural confidence profiles were visualized using line plots to highlight local stabilization and competitive effects. Heatmaps were generated to compare interaction intensity across conditions, enabling rapid identification of divergence points. Contribution profiles were constructed to display zinc and dopamine interaction strengths along the N-terminal sequence. A coarse-grained three-dimensional visualization was additionally generated using a random-coil backbone approximation to illustrate spatial colocalization of interaction hotspots. All analyses and visualizations were implemented in Python using NumPy, Pandas, and Matplotlib.
All Python Code used:
# ============================================================
# PYTHON PIPELINE: Competitive Zinc vs. Dopamine Binding
# G14R α-Synuclein N-Terminal Analysis (Residues 1–20)
# ============================================================
import numpy as np
import pandas as pd
import matplotlib.pyplot as plt
# -----------------------------
# 1. Protein Sequences
# -----------------------------
WT = (
    "MDVFMKGLSKAKEGVVAAAEKTKQGVAEAAGKTKEGVLYVGSKTKEGVVHGVATVAEKTKEQVTNVGGAVVTGVTAVAQKTVEG"
    "AGSIAAATGFVKKDQLGKNEEGAPQEGILEDMPVDPDNEAYEMPSEEGYQDYEPEA"
)
G14R = (
    "MDVFMKGLSKAKERVVAAAEKTKQGVAEAAGKTKEGVLYVGSKTKEGVVHGVATVAEKTKEQVTNVGGAVVTGVTAVAQKTVEG"
    "AGSIAAATGFVKKDQLGKNEEGAPQEGILEDMPVDPDNEAYEMPSEEGYQDYEPEA"
)
N = 20  # N-terminal window
# -----------------------------
# 2. Amino Acid Properties
# -----------------------------
aa_charge = {
    "D": -1, "E": -1,
    "K":  1, "R":  1,
    "H":  0.5
}
aa_volume = {
    "G": 60, "A": 88, "V": 140, "L": 166, "I": 168,
    "R": 173, "K": 168, "D": 111, "E": 138,
    "H": 153, "F": 189, "Y": 193, "W": 227
}
# -----------------------------
# 3. Residue Scoring Function
# -----------------------------
def residue_score(seq):
    scores = []
    for aa in seq:
        charge = aa_charge.get(aa, 0)
        volume = aa_volume.get(aa, 0)
        scores.append(charge + volume)
    return np.array(scores)
WT_score = residue_score(WT)
G14R_score = residue_score(G14R)
# -----------------------------
# 4. Zinc Binding Model
# -----------------------------
Zn_affinity = np.zeros(N)
for i in range(N):
    if G14R[i] in ["R", "K"]:
        Zn_affinity[i] = 150
# -----------------------------
# 5. Dopamine Interaction Model
# -----------------------------
dopamine_pref = {
    "Y": 120, "F": 120, "W": 120,
    "H": 100, "E": 80, "D": 80
}
Dopa_affinity = np.zeros(N)
for i in range(N):
    aa = G14R[i]
    if aa in dopamine_pref:
        Dopa_affinity[i] = dopamine_pref[aa]
# -----------------------------
# 6. Structural Confidence Proxy
# -----------------------------
Baseline = WT_score[:N]
MetalOnly = G14R_score[:N] + Zn_affinity
Competition = G14R_score[:N] + Zn_affinity - Dopa_affinity
def normalize(x):
    return 100 * (x - np.min(x))/(np.max(x) - np.min(x))
Baseline_pLDDT = normalize(Baseline)
Metal_pLDDT = normalize(MetalOnly)
Competition_pLDDT = normalize(Competition)
residues = np.arange(1, N + 1)
# -----------------------------
# 7. Results Table
# -----------------------------
results = pd.DataFrame({
    "Residue": residues,
    "WT_Baseline": Baseline_pLDDT,
    "G14R_Zinc": Metal_pLDDT,
    "G14R_Zinc_Dopamine": Competition_pLDDT
})
print(results)
# ============================================================
# FIGURE 1: Structural Confidence Line Plot
# ============================================================
plt.figure(figsize=(9, 5))
plt.plot(residues, Baseline_pLDDT, marker="o", linewidth=2, label="WT Control")
plt.plot(residues, Metal_pLDDT, marker="s", linewidth=2, label="G14R + Zn2+")
plt.plot(residues, Competition_pLDDT, marker="^", linewidth=2,
         label="G14R + Zn2+ + Dopamine")
plt.xlabel("Residue Number (1–20)")
plt.ylabel("Structural Confidence Proxy")
plt.title("N-Terminal α-Synuclein Structural Stability")
plt.legend()
plt.grid(True)
plt.tight_layout()
plt.show()
# ============================================================
# FIGURE 2: Competitive Binding Heatmap
# ============================================================
binding_matrix = np.vstack([
    Baseline_pLDDT,
    Metal_pLDDT,
    Competition_pLDDT
])
plt.figure(figsize=(9, 3))
plt.imshow(binding_matrix, aspect="auto")
plt.colorbar(label="Confidence/Interaction Intensity")
plt.xlabel("Residue Number (1–20)")
plt.ylabel("Condition")
plt.yticks([0,1,2], ["WT", "G14R + Zn", "G14R + Zn + Dopamine"])
plt.title("Residue-Level Competitive Binding Heatmap")
plt.tight_layout()
plt.show()
# ============================================================
# FIGURE 3: Zinc vs. Dopamine Contribution Profile
# ============================================================
plt.figure(figsize=(9, 5))
plt.bar(residues, Zn_affinity, label="Zinc Contribution")
plt.bar(residues, Dopa_affinity, bottom=Zn_affinity,
        label="Dopamine Contribution")
plt.xlabel("Residue Number (1–20)")
plt.ylabel("Interaction Strength")
plt.title("Zinc–Dopamine Competition at the N-Terminus")
plt.legend()
plt.grid(True)
plt.tight_layout()
plt.show()
# ============================================================
# END OF SCRIPT
# ============================================================
Python Model Visualization Code:
import numpy as np
import matplotlib.pyplot as plt
# N-terminal residues
N = 20
residues = np.arange(1, N + 1)
# Generate a flexible backbone (random coil approximation)
np.random.seed(42)
x = np.cumsum(np.random.normal(0, 1.0, N))
y = np.cumsum(np.random.normal(0, 1.0, N))
z = np.cumsum(np.random.normal(0, 1.0, N))
# Interaction strengths (from earlier model)
Zn_affinity = np.array([150 if aa in ["R", "K"] else 0
                        for aa in "MDVFMKGLSKAKERVVAAAE"][:N])
Dopa_affinity = np.array([120 if aa in ["Y","F","W"] else
                          100 if aa == "H" else
                          80 if aa in ["E","D"] else 0
                          for aa in "MDVFMKGLSKAKERVVAAAE"][:N])
# Normalize for visualization
Zn_norm = Zn_affinity/(Zn_affinity.max() if Zn_affinity.max() != 0 else 1)
Dopa_norm = Dopa_affinity/(Dopa_affinity.max() if Dopa_affinity.max() != 0 else 1)
# 3D Plot
fig = plt.figure(figsize=(7, 6))
ax = fig.add_subplot(111, projection="3d")
ax.plot(x, y, z, color="black", linewidth=2, label="Backbone")
ax.scatter(x, y, z,
           s=100 + 300 * Zn_norm,
           c=Zn_norm,
           cmap="Reds",
           label="Zinc Interaction")
ax.scatter(x, y, z,
           s=100 + 300 * Dopa_norm,
           c=Dopa_norm,
           cmap="Blues",
           alpha=0.6,
           label="Dopamine Interaction")
ax.set_title("Coarse-Grained N-Terminal α-Synuclein Model")
ax.set_xlabel("X")
ax.set_ylabel("Y")
ax.set_zlabel("Z")
plt.legend()
plt.tight_layout()
plt.show()

3. Results

3.1. N-Terminal Structural Confidence Profiles

Under baseline conditions, wild-type α-synuclein exhibits low, uniform structural confidence across residues 1–20, reflecting its intrinsically disordered nature. However, the G14R mutation creates a localized "rigidity hotspot" under zinc-bound conditions, where the arginine side chain facilitates electrostatic coordination with Zn2+ ions. This site-specific stabilization is partially reversed upon the introduction of dopamine, which selectively decreases structural confidence near residue 14. This localized reduction suggests a competitive binding mechanism where dopamine interferes with zinc-mediated stabilization, rather than inducing global destabilization of the N-terminal region.

3.2. Residue-Level Competitive Binding Patterns

Heatmap analysis (Figure 3) demonstrates a clear divergence between binding conditions: zinc produces high-intensity signals at basic residues like arginine and lysine, while the addition of dopamine selectively attenuates these signals at overlapping sites. In contrast, the wild-type baseline shows minimal activity, confirming that this competition is mutation-dependent. Contribution profiles (Figure 4) further clarify this mechanism, showing zinc concentrated at positively charged residues and dopamine distributed across aromatic and polar residues. The reduction in structural confidence at these overlapping regions supports a displacement-based mechanism rather than additive binding.

3.3. Coarse-Grained Structural Visualization

A coarse-grained three-dimensional random-coil representation of the N-terminal region illustrated the spatial colocalization of zinc and dopamine interaction hotspots (Figure 1). Zinc-associated stabilization clustered around residue 14, while dopamine interactions overlapped partially but did not extend uniformly across the backbone. This visualization reinforces the residue-level analyses by demonstrating that competition occurs within a confined spatial region rather than along the entire N-terminal segment.
Figure 1. Coarse-grained three-dimensional model of the α-synuclein N-terminus (residues 1–20). The backbone is represented as a random-coil approximation. Red spheres indicate relative zinc interaction strength, and blue spheres indicate relative dopamine interaction strength, scaled by modeled affinity.
Figure 1. Coarse-grained three-dimensional model of the α-synuclein N-terminus (residues 1–20). The backbone is represented as a random-coil approximation. Red spheres indicate relative zinc interaction strength, and blue spheres indicate relative dopamine interaction strength, scaled by modeled affinity.
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Figure 2. Residue-level structural confidence profiles for wild-type α-synuclein, G14R under zinc-bound conditions, and G14R under combined zinc and dopamine conditions. Values represent normalized physicochemical confidence scores across residues 1–20.
Figure 2. Residue-level structural confidence profiles for wild-type α-synuclein, G14R under zinc-bound conditions, and G14R under combined zinc and dopamine conditions. Values represent normalized physicochemical confidence scores across residues 1–20.
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Figure 3. Heatmap of residue-level structural confidence and interaction intensity across experimental conditions. Rows correspond to wild-type baseline, G14R with zinc, and G14R with zinc plus dopamine. Columns represent residues 1–20.
Figure 3. Heatmap of residue-level structural confidence and interaction intensity across experimental conditions. Rows correspond to wild-type baseline, G14R with zinc, and G14R with zinc plus dopamine. Columns represent residues 1–20.
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Figure 4. Zinc and dopamine contribution profile across the α-synuclein N-terminus. Bars represent modeled interaction strengths for zinc and dopamine, illustrating residue-level overlap and competition.
Figure 4. Zinc and dopamine contribution profile across the α-synuclein N-terminus. Bars represent modeled interaction strengths for zinc and dopamine, illustrating residue-level overlap and competition.
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4. Discussion

The results support a model in which the G14R mutation reshapes the physicochemical environment of the α-synuclein N-terminus to favor zinc coordination. Replacing glycine with arginine introduces a positively charged, bulkier side chain that reduces local flexibility and enhances electrostatic stabilization, creating a localized rigidity hotspot at residue 14 rather than a global structural change. Dopamine selectively attenuates this zinc-induced stabilization, consistent with competitive displacement. Together, these findings provide a structural basis for dopamine’s modulatory role in Parkinson’s disease and demonstrate how residue-level physicochemical modeling can elucidate mutation-driven effects in intrinsically disordered proteins.

5. Conclusions

This study demonstrates that the G14R mutation reshapes the N-terminal binding landscape of α-synuclein by promoting localized zinc-mediated stabilization that is competitively attenuated by dopamine. These results provide a mechanistic basis for the aggressive phenotype associated with G14R and highlight the N-terminus as a functionally relevant region for modulating aggregation through small-molecule interactions. The physicochemical Python framework presented here is readily extensible to other mutations, ligands, and metal ions, offering a scalable and interpretable approach for studying intrinsically disordered proteins.

Acknowledgments

The author thanks Heather Williams of Wake Early College of Health and Sciences for mentorship and guidance in genetics and heredity that informed the development of this research.

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