Oblivious Polynomial Evaluation and Oblivious Neural Learning
Date Issued
2002-06
Date
2002-06
Author(s)
Chang, Yan-Cheng
DOI
20060927122847085407
Abstract
We study the problem of Oblivious Polynomial Evaluation (OPE), where one party has a polynomial P & the other party, with an input x, wants to learn P(x) in an oblivious way. Previously existing protocols are based on some intractability assumptions that have not been well studied [10, 9], & these protocols are only applicable for polynomials over finite fields. In this paper, we propose ecient OPE protocols which are based on Oblivious Transfer only. Slight modifications to our protocols
immediately give protocols to handle polynomials over floating-point numbers. Many important real-world applications deal with floating-point numbers, instead of integers or arbitrary finite fields, & our protocols have the advantage of operating directly on floating-point numbers, instead of going through finite field simulation
as that of [9]. As an example, we study the problem of Oblivious Neural Learning where a party has a neural network & the other party wants to train the neural network in an oblivious way with some training set. We give an ecient protocol for this problem, & in a sense it says that one can get smarter in an oblivious way.
immediately give protocols to handle polynomials over floating-point numbers. Many important real-world applications deal with floating-point numbers, instead of integers or arbitrary finite fields, & our protocols have the advantage of operating directly on floating-point numbers, instead of going through finite field simulation
as that of [9]. As an example, we study the problem of Oblivious Neural Learning where a party has a neural network & the other party wants to train the neural network in an oblivious way with some training set. We give an ecient protocol for this problem, & in a sense it says that one can get smarter in an oblivious way.
Publisher
臺北市:國立臺灣大學資訊工程學系
Type
thesis
File(s)![Thumbnail Image]()
Loading...
Name
thesis_r88023.pdf
Size
182.86 KB
Format
Adobe PDF
Checksum
(MD5):a89136024bf28d1c5f2e7bc7826f07ce