Brian T. Smith

dblp:41/3629 · DBLP profile ↗
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5ranked-venue papers
2as first author
0since 2021 · last 1995
0000-0001-5222-1145ORCID · corroborated

Domains — the database's venue-derived domains; a paper can count in several

Systems, architecture and hardware · 3 · 1 first-authorArtificial intelligence and machine learning · 1Applied, interdisciplinary, general and emerging computing · 1 · 1 first-author

Expertise — from the expertise taxonomy: the topics of the expert's papers under the CCF categories. A weight counts papers with recency: 1 for a paper about the topic, 0.3 when the topic is its context, halved every five years.

Computer architecture, parallel and distributed computing, and storage systems
2 papers
Parallel and multicore computing · 73% Hardware reliability and fault tolerance · 16% High-performance computing · 11%
Theoretical computer science
2 papers
Automated reasoning and model checking · 58% Algorithms and data structures · 28% Coding theory · 14%

Topics — the 8 heaviest of 8, each with the papers that count most for it

TopicWeightPapersLastEvidence papers
Parallel and multicore computing › parallel programming models › data-parallel language
high performance fortran
0.011995
HPF: A User's Perspective · SC 1995
Parallel and multicore computing
parallel programming models
0.011995
HPF: A User's Perspective · SC 1995
Hardware reliability and fault tolerance
fault tolerance verification
0.011989
Formal Verification of Fault Tolerance Using Theorem-Proving Techniques · IEEE Trans. Computers 1989
High-performance computing
supercomputing
0.011995
HPF: A User's Perspective · SC 1995
Automated reasoning and model checking
theorem proving
0.011989
Formal Verification of Fault Tolerance Using Theorem-Proving Techniques · IEEE Trans. Computers 1989
Coding theory › channel coding
error probability bounds
0.011970
Error Bounds for Zeros of a Polynomial Based Upon Gerschgorin's Theorems · J. ACM 1970
Algorithms and data structures
numerical linear algebra
0.011970
Error Bounds for Zeros of a Polynomial Based Upon Gerschgorin's Theorems · J. ACM 1970
Algorithms and data structures › symbolic computation › computational algebra › polynomial evaluation
polynomial root finding
0.011970
Error Bounds for Zeros of a Polynomial Based Upon Gerschgorin's Theorems · J. ACM 1970

Methods — techniques the papers use, named apart from their topics

theorem proving · 0.0petri net representation · 0.0gerschgorin's theorems · 0.0
YearPublicationVenuePosition
1995 HPF: A User's Perspective
abstract
No abstract available.
Brian T. Smith
SC1
1989 An Automated Reasoning Problem Associated with Proving Claims about Programs Using Floyd-Hoare Inductive Assertin Methods
Gregory H. Chisholm, Brian T. Smith, Anthony S. Wojcik
J. Autom. Reason.2
1989 Formal Verification of Fault Tolerance Using Theorem-Proving Techniques
abstract
A formal verification system based on the use of automated reasoning techniques is described to validate fault tolerance. An extended Petri net representation, called a flow net, is described together with the theorem-proving implementation of a rule-based system for manipulating system descriptions. Examples taken from the literature are used to illustrate the representation and the capabilities of the formal verification system under development.>
Joseph Kljaich Jr., Brian T. Smith, Anthony S. Wojcik
IEEE Trans. Computers2
1985 Synchronization and control of parallel algorithms
Paul O. Frederickson, Rondall E. Jones, Brian T. Smith
Parallel Comput.3
1970 Error Bounds for Zeros of a Polynomial Based Upon Gerschgorin's Theorems
abstract
Given N approximations to the zeros of an N th-degree polynomial, N circular regions in the complex z -plane are determined whose union contains all the zeros, and each connected component of this union consisting of K such circular regions contains exactly K zeros. The bounds for the zeros provided by these circular regions are not excessively pessimistic; that is, whenever the approximations are sufficiently well separated and sufficiently close to the zeros of this polynomial, the radii of these circular regions are shown to overestimate the errors by at most a modest factor simply related to the configuration of the approximations. A few numerical examples are included.
Brian T. Smith
J. ACM1