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April 4, 2025

Privacy in Cloud Computing through Immersion-based Coding: Affine Solution to Problem 1 Ali Guerra | usagoldmines.com

Authors:

(1) Haleh Hayati, Division of Mechanical Engineering, Dynamics and Management Group, Eindhoven College of Expertise, The Netherlands;

(2) Nathan van de Wouw, Division of Mechanical Engineering, Dynamics and Management Group, Eindhoven College of Expertise, The Netherlands;

(3) Carlos Murguia, Division of Mechanical Engineering, Dynamics and Management Group, Eindhoven College of Expertise, The Netherlands, and with the College of Electrical Engineering and Robotics, Queensland College of Expertise, Brisbane, Australia.

Desk of Hyperlinks

Abstract and Introduction

Problem Formulation

Affine Solution to Problem 1

Privacy Guarantee

General Guidelines for Implementation

Case Studies

Conclusion and References

III. AFFINE SOLUTION TO PROBLEM 1

On this part, we assemble a prescriptive resolution to Downside 1 utilizing random affine maps. Let the consumer information encoding map π1(·), the immersion map π2(·), and the utility map π3(·) be affine capabilities of the shape:

We are able to now state the proposed resolution to Downside 1

Proof: Proposition 1 follows from the dialogue supplied within the resolution part above, Part II

Comment 2 In Proposition 1, we current the primary a part of the design of the proposed immersion-based coding mechanism for privateness. Notice that the proposed scheme is impartial of the character of the consumer information yk and utility uk, and doesn’t require any assumption on the unique algorithm. These options make the proposed scheme appropriate to implement privateness for a big class of linear and nonlinear high-dimensional algorithms.

Comment 3 This manuscript primarily focuses on immersionbased coding for privateness of discrete-time algorithms working within the cloud. It’s noteworthy that it may be proved that the appliance of the proposed coding and goal algorithm in Proposition 1 might be prolonged for privateness of continuous-time programs. This extension highlights the broader utility of the immersion-based coding, offering an answer for cloud-based privateness protecting discrete and continuous-time algorithms.

A. Algorithms with Completely different Time-Scale

The category of algorithms thought of in (1), and the outcomes that adopted, operates on a single time scale. That’s, the algorithm reacts to the obtained yk, iterates as soon as in keeping with f(·) and g(·), and sends the utility uk again to the consumer. That is repeated sequentially between the consumer and the cloud. Algorithms that match this class are, e.g., management, monitoring, and federated studying schemes. Notice, nonetheless, that there are various algorithms that function on a unique time scale from that of the consumer. That’s, there are algorithms that obtain the consumer information yk at time okay, iterate regionally a number of occasions within the cloud (say for t = 1, . . . , T), and solely after numerous native iterations (T), the info utility uk is shipped again to the consumer. Algorithms that match this class are, for example, normal studying algorithms the place it’s typically the case that the whole information set is uploaded to the cloud, the coaching is finished there by operating gradient-like steps a number of occasions, and solely when the price perform has decreased to an appropriate stage, the ultimate educated mannequin is shipped again to the use

For the sake of completeness, we concisely present the corresponding coding end result for algorithms with totally different time scales. Think about discrete-time dynamic algorithms of the for

Additional, contemplate the corresponding higher-dimensional goal algorithm:

Following the reasoning described within the above part, for algorithm (19) and corresponding goal algorithm (20), we let the consumer information encoding map, the immersion map, and the utility map be affine capabilities of the shape:

Downside 2 is an analogue to Downside 1 for programs with two time scales. Following the strains of the answer to Downside 1, we offer an answer to Downside 2 within the following corollary of Proposition 1.

Proof: The proof of Corollary 1 follows the identical strains because the proof of Proposition 1. Solely the time scales of the encoded indicators change. The proof is omitted right here for the sake of brevity.

Thus far, we’ve offered the proposed immersion-based coding for 2 courses of discrete-time algorithms constructed round stochastic affine maps. Notice that the one constraint on these maps is that they’re full-rank. Within the subsequent part, we state ample situations for the proposed privateness scheme to ensure a prescribed stage of differential privateness.

 

This articles is written by : Nermeen Nabil Khear Abdelmalak

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