Agricultural Vehicle Path Planning Under Field and Time Constraints

Resolve Bottlenecks,
Find Innovative Solutions
Generate Solutions

Solution Overview

Problem

Existing path planning methods for agricultural vehicles are inefficient due to dynamic and complex field conditions, irregular shapes, diverse terrain types, and time scheduling requirements, leading to suboptimal routing and increased operational times.

Innovation Solution

A method involving quantum annealing and Grover's Algorithm to optimize path planning by transforming field conditions into a quantum domain, computing distance and time matrices, applying constraints, and solving non-convex optimization problems to determine optimal routes for agricultural vehicles.

Engineering Contradictions & Design Principles

VSEngineering Contradiction Analysis

1Productivity

If traditional path planning methods (greedy algorithms, heuristics, classical VRP solvers) are used, then the system is simple to implement and understand, but the routing efficiency and optimality deteriorate due to inability to handle dynamic agricultural conditions, irregular field shapes, and time scheduling requirements

Engineering Contradiction:
Improverouting efficiencyVSAvoidalgorithm complexity
Core Design Contradiction:
ProductivityVSDevice complexity

Solution Approach 1:

The patent transforms the path planning problem from a classical optimization framework to a quantum computing framework by changing the computational parameters and models used. This involves encoding field conditions, pass sequences, and time constraints into quantum states and using quantum algorithms to solve the optimization problem, thereby achieving superior routing efficiency despite increased algorithmic complexity

Inventive Principle:
Principle #35Parameter changes

Solution Approach 2:

The patent replaces classical computational mechanics with quantum computational mechanics. Instead of using traditional algorithms that process information sequentially or in limited parallel, the system uses quantum superposition and entanglement to evaluate multiple path planning solutions simultaneously, achieving exponential speedup in finding optimal routes for agricultural vehicles

Inventive Principle:
Principle #28Mechanics substitution (Replace mechanical system)

2Reliability

If genetic algorithms and simulated annealing are used to explore solution space, then the optimality of path planning improves, but the computation time increases exponentially, making them impractical for real-time applications

Engineering Contradiction:
Improvesolution optimalityVSAvoidcomputation time
Core Design Contradiction:
ReliabilityVSLoss of time

Solution Approach 1:

The patent employs quantum annealing, which uses periodic oscillation of quantum states to explore the solution space efficiently. The quantum system periodically transitions between different energy states, allowing it to escape local optima and converge to the global optimum much faster than classical genetic algorithms or simulated annealing

Inventive Principle:
Principle #19Periodic action

Solution Approach 2:

The quantum computing platform provides a universal computational framework that can handle multiple objectives simultaneously (minimizing travel distance, respecting time windows, adapting to dynamic conditions) without the exponential time penalty that plagues classical optimization methods. The quantum algorithm achieves what would otherwise require exponentially more computational resources

Inventive Principle:
Principle #6Universality (Multi-functionality)

3Ease of operation

If grid-based and A* algorithms are used, then the path planning works well in static and well-defined environments, but the adaptability to complex and changing agricultural fields deteriorates

Engineering Contradiction:
Improvealgorithm simplicityVSAvoidadaptability to field conditions
Core Design Contradiction:
Ease of operationVSAdaptability or versatility

Solution Approach 1:

The patent introduces dynamics into the path planning system by using quantum algorithms that can adapt to changing field conditions in real-time. The quantum system continuously processes updated information about field state, weather conditions, and vehicle positions, dynamically adjusting the optimal path without requiring complete re-planning from scratch

Inventive Principle:
Principle #15Dynamics

Solution Approach 2:

The system changes the computational parameters from fixed grid-based representations to quantum states that can encode continuous field characteristics. This allows the algorithm to naturally adapt to irregular field shapes, varying terrain, and dynamic conditions without being constrained by rigid grid structures

Inventive Principle:
Principle #35Parameter changes

4Productivity

If quantum annealing and Grover's Algorithm are used to optimize path planning, then the routing efficiency and adaptability improve significantly, but the system complexity and computational resource requirements increase

Engineering Contradiction:
Improveroute optimization efficiencyVSAvoidquantum computing system complexity
Core Design Contradiction:
ProductivityVSDevice complexity

Solution Approach 1:

The patent introduces a hybrid classical-quantum system where a classical computer serves as an intermediary to prepare the optimization problem, encode it into quantum states, and then use quantum annealing or Grover's algorithm for solution. This intermediary approach allows leveraging quantum computational power while maintaining the familiarity and controllability of classical computing interfaces

Inventive Principle:
Principle #24Intermediary (Mediator)

Data Source

PatentUS20260036995A1Methods for optimizing path planning for agricultural vehicles
Publication Date: 2026.02.05 SABANTO INC
  • US20260036995A1 patent drawing
  • US20260036995A1 patent drawing
  • US20260036995A1 patent drawing

AI summary

Methods for optimizing path planning for agricultural vehicles are provided. In one embodiment, a field is defined, passes completely covering the field are created, the ends of each pass are transformed into nodes, distance and time matrices for the nodes are computed, and an optimization problem incorporating the time and distance matrices, agricultural constraints, and time window requirements is formulated. Prior to solving the optimization problem, verification that a feasible solution to the optimization problem exists is performed, and constraints are adjusted if a feasible solution does not exist. The optimization problem may be solved using a quantum annealing process to achieve an optimized route that performs well in an agricultural setting.