By Amihood Amir, Avivit Levy (auth.), Tapio Elomaa, Heikki Mannila, Pekka Orponen (eds.)
For decades Esko Ukkonen has performed a massive position within the development of machine technological know-how in Finland. He used to be the major individual within the improvement of the varsity of algorithmic study and has contributed significantly to post-graduate schooling in his kingdom. Esko Ukkonen has through the years labored inside of many parts of laptop technology, together with numerical tools, complexity thought, theoretical features of compiler development, and common sense programming. although, the main target of his examine has been on algorithms and their functions. This Festschrift quantity, released to honor Esko Ukkonen on his sixtieth birthday, comprises 18 refereed contributions via his former PhD scholars and co-workers, with whom he has cooperated heavily throughout the process his profession. The Festschrift was once provided to Esko in the course of a festive symposium equipped on the college of Helsinki to have fun his birthday. The essays essentially current examine on computational development matching and string algorithms, parts that experience benefited considerably from the paintings of Esko Ukonen.
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Extra resources for Algorithms and Applications: Essays Dedicated to Esko Ukkonen on the Occasion of His 60th Birthday
4698, pp. 99–110. Springer, Heidelberg (2007) 12. : On the cost of interchange rearrangement in strings. SIAM Journal on Computing 39(4), 1444–1461 (2009) 13. : Approximate swapped matching. Information Processing Letters 83(1), 33–39 (2002) 14. : Sorting and selection with random costs. , Faria, L. ) LATIN 2008. LNCS, vol. 4957, pp. 48–59. Springer, Heidelberg (2008) 15. : Sorting by transpositions. SIAM Journal on Discrete Mathematics 11, 221–240 (1998) 16. : Improved bounds on sorting with length-weighted reversals.
Let w : Σ → R+ be a weight function, which assigns a nonnegative weight to every element in Σ. Let g : Σ × Σ → R+ be a function deﬁning the interchange cost. The function g is called a general function if it satisﬁes the following conditions: 1. ∀x, y ∈ Σ : g(x, y) = g(y, x). 2. ∀x, y, z ∈ Σ : w(y) ≤ w(z) ⇔ g(x, y) ≤ g(x, z). String Rearrangement Metrics: A Survey UCM ECM a b c d 10 100 200 200 e 100 S a c d e b S a c d S S T a c b e d a b c e d a b c d e S S S d d d S T d b c a e a b c d e (a) 23 e b c a e b a c e b b c e a (b) Fig.
39–49. Springer, Heidelberg (2007) 6. : Eﬃcient computations of 1 and ∞ rearrangement distances. Theoretical Computer Science 410(43), 4382– 4390 (2009) 7. : Approximate string matching with address bit errors. M. ) CPM 2008. LNCS, vol. 5029, pp. 118–129. Springer, Heidelberg (2008) 8. : Approximate string matching with address bit errors. Theoretical Computer Science 410(51) (2009); Special Issue of CPM 2008 Best Papers 9. : Overlap matching. Information and Computation 181(1), 57–74 (2003) 10.
Algorithms and Applications: Essays Dedicated to Esko Ukkonen on the Occasion of His 60th Birthday by Amihood Amir, Avivit Levy (auth.), Tapio Elomaa, Heikki Mannila, Pekka Orponen (eds.)