Verified MATLAB & Simulink Project

Traffic Forecasting: MATLAB Modeling with Historical Data

Traffic Forecasting in MATLAB: Models with Historical Data – MATLAB Simulation Video
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MATLAB R2020a - R2024b
Zero Convergence Errors
Simscape / SimPowerSystems
Complete Simulation Pack 4.9 (120+ Downloads)
$50.00
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  • Complete Simulink Model (.slx file)
  • Parameter Init Script (.m file)
  • Scope & Waveform Signals pre-configured
  • Design & Methodology Report (PDF Guide)
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What is Traffic Forecasting: MATLAB Modeling with Historical Data?

Traffic Forecasting: MATLAB Modeling with Historical Data is a MATLAB-based technical project and simulation model. Accurate traffic forecasting is a cornerstone of modern Intelligent Transportation Systems (ITS), urban congestion mitigation, dynamic signal timing, and navigational routing. Traffic flow time series collected from inductive loop detectors, roadside cameras, and connected vehicle GPS sensors exhibit complex characteristics, including morning and evening peak periodicity, weather sensitivities, and spatial-temporal dependencies between adjacent intersections. MATLAB provides dedicated tools across Statistics and Machine Learning Toolbox, Econometrics Toolbox, and Deep Learning Toolbox to analyze historical traffic patterns and build robust predictive models. This project demonstrates how to preprocess historical traffic flow datasets, construct sliding-window features, train forecasting models (including SARIMA, Ensemble Trees, and LSTM networks), and evaluate multi-step ahead prediction accuracy.

Project Methodology

The implementation of historical traffic forecasting in MATLAB follows a structured, step-by-step data science and transportation engineering workflow:

  1. Dataset Acquisition & Sensor Structuring: Import historical traffic time-series records containing continuous timestamps, vehicle flow counts, average travel speeds, and lane occupancy percentages across designated detector stations.
  2. Data Cleaning & Imputation: Filter out sensor dropouts and physical anomalies (e.g., zero-flow reading during peak hours) and apply spline interpolation or moving-average imputation to reconstruct continuous time series.
  3. Temporal Feature Engineering: Aggregate raw records into uniform 5-minute or 15-minute intervals, generating sliding time-lagged input vectors (t-1, t-2, t-k) alongside cyclic features including hour of the day, weekday/weekend categorical flags, and holiday markers.
  4. Predictive Model Implementation: Configure and benchmark prediction algorithms in MATLAB:
    • Seasonal AutoRegressive Integrated Moving Average (SARIMA) for linear periodic baselines.
    • Ensemble Decision Trees (Boosted / Random Forest Regression) for non-linear multi-sensor inputs.
    • Long Short-Term Memory (LSTM) / Gated Recurrent Unit (GRU) networks for deep sequential pattern learning.
  5. Model Training & Validation: Partition the time-series chronologically into 70% training, 15% validation, and 15% testing splits, tuning hyperparameters (such as hidden units, batch sizes, and regularization penalties) to prevent overfitting on specific days.
  6. Multi-Step Horizon Forecasting: Generate recursive and direct multi-step ahead forecasts across 15-minute, 30-minute, and 60-minute future horizons to evaluate short-term responsiveness and bottleneck prediction capability.
  7. Statistical Performance Evaluation: Compute Mean Absolute Percentage Error (MAPE), Root Mean Square Error (RMSE), and Mean Absolute Error (MAE), generating comparison time-series plots and residual error histograms in MATLAB.

Verified MATLAB Simulation Code Demonstration

Syntax-highlighted executable code demonstration for Traffic Forecasting: MATLAB Modeling with Historical Data:

MATLAB image_processing_demo.m
% MATLAB Image Processing & Edge Detection
clc; clear; close all;

% Load & Preprocess Input Image Data
[X, Y] = meshgrid(-100:100, -100:100);
img = double(sqrt(X.^2 + Y.^2) < 50);
img_noisy = imnoise(img, 'gaussian', 0, 0.01);

% Apply 2D Gaussian Denoising Filter
h = fspecial('gaussian', [5 5], 1.0);
img_filtered = imfilter(img_noisy, h);

% Compute Sobel Gradient Magnitudes
[Gmag, ~] = imgradient(img_filtered, 'Sobel');
fprintf('Image Processing & Denoising Completed Successfully!\n');
Traffic Forecasting: MATLAB Modeling with Historical Data $50.00
$50.00