Advances in Classical and Applied Mathematics
| dc.contributor.editor | Flaut, Cristina | |
| dc.contributor.editor | Piciu, Dana | |
| dc.contributor.editor | Tosun, Murat | |
| dc.date.accessioned | 2025-08-12T09:21:12Z | |
| dc.date.available | 2025-08-12T09:21:12Z | |
| dc.date.issued | 2025 | |
| dc.identifier | ONIX_20250812T110751_9783725835805_81 | |
| dc.identifier.uri | https://directory.doabooks.org/handle/20.500.12854/165325 | |
| dc.description.abstract | Progress within mathematics is based on innovative ideas comprising a kind of cycle that starts from an identified need to develop a solution. First of all, this need is transformed in a problem that must be clearly defined in order to find a solution.In classical mathematics, a lot of computations are involved, and domains are used (including in algebra, geometry, classical logic, set theory, mathematical analyses, statistics, etc.). Applied mathematics focuses on mathematical principles and involves the application of mathematics to problems that arise in various areas, such as engineering or other domains of science or life. All these inform the development of new or improved methods, which allow us to obtain solutions for new problems. | |
| dc.language | English | |
| dc.subject.classification | thema EDItEUR::U Computing and Information Technology::UY Computer science | |
| dc.subject.classification | thema EDItEUR::P Mathematics and Science::PB Mathematics | |
| dc.subject.other | monotonic dependence | |
| dc.subject.other | random variable | |
| dc.subject.other | total positivity | |
| dc.subject.other | binary relation | |
| dc.subject.other | filter | |
| dc.subject.other | ideal | |
| dc.subject.other | lattice | |
| dc.subject.other | neutrosophic set | |
| dc.subject.other | topology | |
| dc.subject.other | non-associative algebras | |
| dc.subject.other | first Tits construction | |
| dc.subject.other | Jordan algebras | |
| dc.subject.other | generalized cubic algebras | |
| dc.subject.other | fuzzy soft sets | |
| dc.subject.other | multi-fuzzy soft set | |
| dc.subject.other | ordered semigroups | |
| dc.subject.other | possibility multi-fuzzy soft ordered semigroups | |
| dc.subject.other | possibility multi-fuzzy soft left (resp. right) ideals | |
| dc.subject.other | k-potent elements | |
| dc.subject.other | algebras obtained by the Cayley–Dickson process | |
| dc.subject.other | quaternion Fibonacci elements | |
| dc.subject.other | inscribed equilateral triangle | |
| dc.subject.other | Euler line | |
| dc.subject.other | complex coordinates | |
| dc.subject.other | graph | |
| dc.subject.other | distance matrix | |
| dc.subject.other | distance eigenvalues | |
| dc.subject.other | interlacing | |
| dc.subject.other | few eigenvalues | |
| dc.subject.other | isogeometric analysis | |
| dc.subject.other | Reissner–Mindlin theory | |
| dc.subject.other | NURBS | |
| dc.subject.other | T-splines | |
| dc.subject.other | Bézier extraction | |
| dc.subject.other | linear elasticity | |
| dc.subject.other | Abaqus/computer-aided engineering | |
| dc.subject.other | MATLAB | |
| dc.subject.other | spatial quaternion | |
| dc.subject.other | quaternionic curve | |
| dc.subject.other | partner-ruled surface | |
| dc.subject.other | striction curves | |
| dc.subject.other | pitches and angle of pitches | |
| dc.subject.other | elliptic quaternion matrix | |
| dc.subject.other | optimal p-value | |
| dc.subject.other | eigen-pairs | |
| dc.subject.other | singular value decomposition | |
| dc.subject.other | pseudoinverse | |
| dc.subject.other | least squares solution | |
| dc.subject.other | join space | |
| dc.subject.other | hypergroup | |
| dc.subject.other | chain | |
| dc.subject.other | elliptic quaternion matrices | |
| dc.subject.other | MATLAB toolbox | |
| dc.subject.other | least minimum error | |
| dc.subject.other | image processing | |
| dc.subject.other | sweeping surface | |
| dc.subject.other | modified orthogonal frame | |
| dc.subject.other | Gaussian and mean curvature | |
| dc.subject.other | (modular) commutator | |
| dc.subject.other | (minimal) prime congruence | |
| dc.subject.other | (Stone, Zariski, flat) topology | |
| dc.subject.other | (ring) extension | |
| dc.title | Advances in Classical and Applied Mathematics | |
| dc.type | book | |
| oapen.identifier.doi | 10.3390/books978-3-7258-3579-9 | |
| oapen.relation.isPublishedBy | 46cabcaa-dd94-4bfe-87b4-55023c1b36d0 | |
| oapen.relation.isbn | 9783725835805 | |
| oapen.relation.isbn | 9783725835799 | |
| oapen.pages | 258 |
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