Quantum Database Deletion via Ancilla Register Segmentation

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Solution Overview

Problem

Current systems lack effective methods for performing database operations such as insert, update, delete, and search in quantum computing systems, particularly for quantum databases, which are essential for efficient data management.

Innovation Solution

The development of quantum circuits that enable delete operations in quantum databases with complexity O(1), integrating with AI and quantum-AI systems, and utilizing Grover's algorithm to enhance search operations, allowing for exponential speed increases in data deletion and search processes compared to traditional systems.

Engineering Contradictions & Design Principles

VSEngineering Contradiction Analysis

1Productivity

If quantum circuits are used for delete operations in quantum databases, then operation speed is exponentially increased, but device complexity increases

Engineering Contradiction:
Improveoperation speedVSAvoiddevice complexity
Core Design Contradiction:
ProductivityVSDevice complexity

Solution Approach 1:

The patent introduces an ancilla register as an intermediary component to facilitate delete operations in the quantum database. The ancilla register acts as a mediator that stores deletion markers without directly modifying the database structure, enabling efficient deletion while maintaining system complexity management. This intermediary approach allows the quantum circuit to perform delete operations by marking states for deletion rather than directly manipulating the database, thus achieving exponential speedup while controlling device complexity.

Inventive Principle:
Principle #24Intermediary (Mediator)

2Productivity

If quantum circuits enable delete operations with complexity O(1), then productivity increases, but the system becomes more complex to implement

Engineering Contradiction:
Improvedeletion efficiencyVSAvoidimplementation complexity
Core Design Contradiction:
ProductivityVSDevice complexity

Solution Approach 1:

The quantum database system is segmented into distinct functional components: the database register for storing data, the query register for deletion criteria, and the ancilla register for deletion markers. This segmentation allows each component to perform its specific function independently, achieving O(1) deletion complexity through modular design. The ancilla register specifically handles the deletion marking function, separating it from the main database operations and enabling efficient implementation.

Inventive Principle:
Principle #1Segmentation

3Speed

If Grover's algorithm is used to enhance search operations, then search speed increases exponentially, but energy consumption increases

Engineering Contradiction:
Improvesearch speedVSAvoidenergy consumption
Core Design Contradiction:
SpeedVSUse of energy by moving object

Solution Approach 1:

The patent implements Grover's algorithm which uses periodic application of the oracle and diffusion operators to amplify the amplitude of the desired state. The algorithm performs a specific number of iterations (approximately π/4 * √N) to achieve maximum amplification, after which further iterations would reduce the probability of finding the target. This periodic action pattern enables exponential speedup in search operations while controlling energy consumption by limiting the number of iterations to the optimal count.

Inventive Principle:
Principle #19Periodic action

Data Source

PatentUS20250021850A1Deletion operations in quantum database systems
Publication Date: 2025.01.16 ABU DHABI UNIVERSITY
  • US20250021850A1 patent drawing
  • US20250021850A1 patent drawing
  • US20250021850A1 patent drawing

AI summary

A quantum method, includes initializing, by a quantum circuit, four registers in the quantum circuit. The quantum method further includes searching, by the quantum circuit, database data states in register |QDB> that match criteria specified in register |qr>. The quantum method further includes applying, by the quantum circuit, an S operator. The quantum method further includes applying, by the quantum circuit, the |h|+1-qubit Toffoli gate with |h| control qubits of the register |QDB>. The quantum method further includes removing, by the quantum circuit, an effect of the S operator. The quantum method further includes applying, by the quantum circuit, n of 3-qubit Toffoli gates. The quantum method further includes applying, by the quantum circuit, additional n of another 3-qubit Toffoli gates. The quantum method further includes deleting, by the quantum circuit, marked data/records/basis states based on the applying n of other 3-qubit Toffoli gates.