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Microstructure Heredity and Phase Transformation of CoFeB Pre-Alloyed Powder During Hot Pressing Sintering. [PDF]
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Complete Solution of Boolean Equations
IEEE Transactions on Computers, 1980A method is presented for generating a single formula involving arbitrary Boolean parameters, which includes in it each and every possible solution of a system of Boolean equations. An alternate condition equivalent to a known necessary and sufficient condition for solving a system of Boolean equations is given.
Moiez A. Tapia, Jerry H. Tucker
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A complete solution for iBGP stability
2004 IEEE International Conference on Communications (IEEE Cat. No.04CH37577), 2004BGP routers within an Autonomous System (AS) exchange their inter-AS routing information via the internal Border Gateway Protocol (iBGP). Within an AS, every BGP router needs to maintain an iBGP peering session with every border BGP router. This peering scheme fails to scale due to the large number of iBGP peering sessions required.
Ravi Musunuri, Jorge Arturo Cobb
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The complete Schwarzschild solution
Annals of Physics, 1971Abstract Some remarks are made about the complete Schwarzschild solution, consisting of the interior and exterior solutions, joined together. It is pointed out that, if the complete solution is put into the isotropic form, the metric tensor and its first derivatives are everywhere continuous, and the space described by it is topologically equivalent ...
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Partial Solutions with Unique Completion
2006In this paper we investigate the computational complexity of combinatorial problems with givens, i.e., partial solutions, and where a unique solution is required. Examples for this article are taken from the games of Sudoku, N-queens and related games.
CADOLI, Marco, SCHAERF, Marco
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Rotating periodic solutions in complete degeneracy
Applied Mathematics Letters, 2022In this paper, the authors study the existence of \(Q_0\)-rotating periodic solutions on a class of perturbed systems in \(\mathbb{R}^n\). This kind of rotating periodic solutions has the from of \(X(t+T)=Q_0X(t)\) \(\forall t\in \mathbb{R}\) with \(T>0\) and \(Q_0\) an orthogonal matrix.
Ying-Jia Guo, Xue Yang 0009
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The ABC Index Conundrum's Complete Solution
Match - Communications in Mathematical and in Computer Chemistry, 2023The problem of complete characterization of trees with minimal atom-bond-connectivity index (minimal-ABC trees) has a reputation as one of the most challenging and intriguing open problems in mathematical chemistry. Recently, the problem has been completely solved. Here, we provide an overview of the key results that led to its complete solution.
Dimitrov, Darko, Du, Zhibin
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On the completeness of Hu Hai chang's solution
Applied Mathematics and Mechanics, 1981The completeness of Hu Haichang's solution is proved in the case of convex regions in z-direction under a supplementary condition. On the other hand, for non-convex region in z-direction, Hu Haichang's solution is proved to be incomplete.
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Completeness or small solutions?
1995In Section 1.5 the large time behaviour of solutions of a linear retarded functional differential equation $$ \dot x(t)\, = \,\int_0^h {d\zeta (\theta )x(t - \theta ),\,\,\,\,\,\,\,\,\,\,{x_0} = \varphi } $$ (1.1) was studied. Using the renewal equation and the inverse Laplace transform, we found the following representation [see (I.5.3)] for
Odo Diekmann +3 more
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