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	Key	English	Arabic	Actions
	research-lab->iacr2020312	Arcturus: efficient proofs for confidential transactions
	research-lab->iacr2020312_note	NOTE: this paper has been retracted, but it's possible to view it clicking on 'All versions of this report'.
	research-lab->iacr2020312_abstract	Confidential transactions are used in distributed digital assets to demonstrate the balance of values hidden in commitments, while retaining signer ambiguity. Previous work describes a signer-ambiguous proof of knowledge of the opening of commitments to zero at the same index across multiple public commitment sets and the evaluation of a verifiable random function used as a linking tag, and uses this to build a linkable ring signature called Triptych that can be used as a building block for a confidential transaction model. In this work, we extend Triptych to build Arcturus, a proving system that proves knowledge of openings of multiple commitments to zero within a single set, correct construction of a verifiable random function evaluated at each opening, and value balance across a separate list of commitments within a single proof. While soundness depends on a novel dual discrete-logarithm hardness assumption, we use data from the Monero blockchain to show that Arcturus can be used in a confidential transaction model to provide faster total batch verification time than other state-of-the-art constructions without a trusted setup.
	research-lab->cryptonote	Cryptonote Whitepapers	الورقه البيضاء لكريبتونوت (CryptoNote)
	research-lab->cryptonote-whitepaper	Cryptonote Whitepaper	الورقه البيضاء لكريبتونوت (CryptoNote)
	research-lab->cryptonote-whitepaper_para	This is the original cryptonote paper written by the cryptonote team. Reading it will give an understanding about how the cryptonote algorithm works in general.	هذه هي الورقه الرسميه لكريبتونوت المكتوبه بواسطه فريق كريبتونوت. قرائتها سوف يعطيك فِهماً حول آليه عمل خوارزميه كريبتونوت في العموم.
	research-lab->annotated	Annotated Whitepaper	الورقه البيضاء المُفصله
	research-lab->annotated_para	The Monero Research Lab released an annotated version of the cryptonote whitepaper. This is sort of like an informal review of the claims that are made line-by-line of the whitepaper. It also explains some of the harder concepts in relatively easy to understand terms.	فريق بحث مختبر مونيرو نشر نسخه مُفصله من الورقه البيضاء لكريبتونوت. كمراجعه غير رسميه للإدعائات الموجود في الورقه البيضاء سطر بسطر . تقوم أيضاً بشرح المفاهيم الصعبه في مصطلحات سهله الفهم نسبياً.
	research-lab->brandon	Brandon Goodell's Whitepaper Review	مراجعه د.براندون جوديل للورقه البيضاء
	research-lab->brandon_para	This paper is a formal review of the original cryptonote paper by MRL researcher Brandon Goodell. He takes an in-depth look at the claims and mathematics presented in the cryptonote paper.	هذه الورقه مراجعه رسميه لورقه كريبتونوت الأصليه بواسطه عضو مختبر بحث مونيرو الباحث د.براندون جوديل. يُلقي نظره مُتعمقه علي الإدعائات والرياضيات المَُقَدّمه في ورقه كريبتونوت.
	research-lab->libraryp	The library contains useful documents like 'Zero to Monero' and 'Mastering Monero', which explore and explain Monero in detail.

	Key	English	Arabic	Actions
	research-lab->annotated_para	The Monero Research Lab released an annotated version of the cryptonote whitepaper. This is sort of like an informal review of the claims that are made line-by-line of the whitepaper. It also explains some of the harder concepts in relatively easy to understand terms.	فريق بحث مختبر مونيرو نشر نسخه مُفصله من الورقه البيضاء لكريبتونوت. كمراجعه غير رسميه للإدعائات الموجود في الورقه البيضاء سطر بسطر . تقوم أيضاً بشرح المفاهيم الصعبه في مصطلحات سهله الفهم نسبياً.
	research-lab->brandon	Brandon Goodell's Whitepaper Review	مراجعه د.براندون جوديل للورقه البيضاء
	research-lab->brandon_para	This paper is a formal review of the original cryptonote paper by MRL researcher Brandon Goodell. He takes an in-depth look at the claims and mathematics presented in the cryptonote paper.	هذه الورقه مراجعه رسميه لورقه كريبتونوت الأصليه بواسطه عضو مختبر بحث مونيرو الباحث د.براندون جوديل. يُلقي نظره مُتعمقه علي الإدعائات والرياضيات المَُقَدّمه في ورقه كريبتونوت.
	research-lab->cryptonote	Cryptonote Whitepapers	الورقه البيضاء لكريبتونوت (CryptoNote)
	research-lab->cryptonote-whitepaper	Cryptonote Whitepaper	الورقه البيضاء لكريبتونوت (CryptoNote)
	research-lab->cryptonote-whitepaper_para	This is the original cryptonote paper written by the cryptonote team. Reading it will give an understanding about how the cryptonote algorithm works in general.	هذه هي الورقه الرسميه لكريبتونوت المكتوبه بواسطه فريق كريبتونوت. قرائتها سوف يعطيك فِهماً حول آليه عمل خوارزميه كريبتونوت في العموم.
	research-lab->iacr2019654	Concise Linkable Ring Signatures and Forgery Against Adversarial Keys
	research-lab->iacr2019654_abstract	We demonstrate that a version of non-slanderability is a natural definition of unforgeability for linkable ring signatures. We present a linkable ring signature construction with concise signatures and multi-dimensional keys that is linkably anonymous if a variation of the decisional Diffie-Hellman problem with random oracles is hard, linkable if key aggregation is a one-way function, and non-slanderable if a one-more variation of the discrete logarithm problem is hard. We remark on some applications in signer-ambiguous confidential transaction models without trusted setup.
	research-lab->iacr2020018	Triptych: logarithmic-sized linkable ring signatures with applications	Triptych: logarithmic-sized linkable ring signatures with applications
	research-lab->iacr2020018_abstract	Ring signatures are a common construction used to provide signer ambiguity among a non-interactive set of public keys specified at the time of signing. Unlike early approaches where signature size is linear in the size of the signer anonymity set, current optimal solutions either require centralized trusted setups or produce signatures logarithmic in size. However, few also provide linkability, a property used to determine whether the signer of a message has signed any previous message, possibly with restrictions on the anonymity set choice. Here we introduce Triptych, a family of linkable ring signatures without trusted setup that is based on generalizations of zero-knowledge proofs of knowledge of commitment openings to zero. We demonstrate applications of Triptych in signer-ambiguous transaction protocols by extending the construction to openings of parallel commitments in independent anonymity sets. Signatures are logarithmic in the anonymity set size and, while verification complexity is linear, collections of proofs can be efficiently verified in batches. We show that for anonymity set sizes practical for use in distributed protocols, Triptych offers competitive performance with a straightforward construction.	Ring signatures are a common construction used to provide signer ambiguity among a non-interactive set of public keys specified at the time of signing. Unlike early approaches where signature size is linear in the size of the signer anonymity set, current optimal solutions either require centralized trusted setups or produce signatures logarithmic in size. However, few also provide linkability, a property used to determine whether the signer of a message has signed any previous message, possibly with restrictions on the anonymity set choice. Here we introduce Triptych, a family of linkable ring signatures without trusted setup that is based on generalizations of zero-knowledge proofs of knowledge of commitment openings to zero. We demonstrate applications of Triptych in signer-ambiguous transaction protocols by extending the construction to openings of parallel commitments in independent anonymity sets. Signatures are logarithmic in the anonymity set size and, while verification complexity is linear, collections of proofs can be efficiently verified in batches. We show that for anonymity set sizes practical for use in distributed protocols, Triptych offers competitive performance with a straightforward construction.

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research-lab->cryptonote-whitepaper_para

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4 years ago

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7 months ago

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4 years ago

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_i18n/ar.yml, string 784