Dynamic Programming (DP) :
1. Classic Dynamic Programming
a. LCS
Problem: 1. SAMER08D
b. LIS
Problem: 1. Beautiful People
2. MDOLLS
3. MSTICK
4. MCARDS
c. Edit Distance
d. Matrix Chain Multiplication
Problem: 1. Mixtures
e. Knapsack
Problem: 1. Scubadiv
2. Advance DP
a. DP k-th lexicographical string
3. Linear Garden (IOI 2008)
b. DP tree
Problem: 1. z-sumpaths
2. River (IOI 2005)
3. z-company
4. Greedy Hydra (CNOI 2002)
5. VOCV
6. PT07F
7. PT07X
8. nagibni
c. DP+ BIT/segment tree
Problem: 1. Salesman (IOI 2009)
2. explosion
3. intervali
4. RENT
5. INCSEQ
6. INCDSEQ
d. DP+ convex hull
Problem: 1. Batch Scheduling (IOI 2002)
2. NKLEAVES
3. Harbingers (CEOI 2009)
4. Commando (APIO 2010)
e. DP pre-processing
Problem: 1. Oil (APIO 2009)
2. Garden (IOI 2005)
3. Pyramid (IOI 2006)
f. DP bitmask
Problem: 1. Reklame
2. Chess
3. Bond
4. TRSTAGE
5. HIST2
6. LAZYCOWS
g. Problem 1: Grid (BOI 2008)
h. DP matrix multiplication/ DP using recurrence
Problem 1. SEQ
2. SPP
3. z-funkcija
4. mit-indiv09-words
5. Reading (Balkan 2009)
6. Super Climber
7. z-mario
i. DP+ trie
Problem 1. MORSE
j. DP+geometry
Problem 1. MPOLY
2. CVXPOLY
3. MTRIAREA
k. DP + Binary Search
l. DP + Knuth Optimization
Problem 1. Breaking Strings
Other Problems in SPOJ can be found here by pt1989
Thanks to pt1989
Here are problems in acm.sgu.ru 269, 273, 304, 317, 356, 396, 445, 447, 458, 489, 494
Thanks to natalia
Reference:
1. Topcoder
2. Codechef
1. Classic Dynamic Programming
a. LCS
Problem: 1. SAMER08D
b. LIS
Problem: 1. Beautiful People
2. MDOLLS
3. MSTICK
4. MCARDS
c. Edit Distance
d. Matrix Chain Multiplication
Problem: 1. Mixtures
e. Knapsack
Problem: 1. Scubadiv
2. Advance DP
a. DP k-th lexicographical string
Problem: 1. z-01 paths
2. z-board3. Linear Garden (IOI 2008)
b. DP tree
Problem: 1. z-sumpaths
2. River (IOI 2005)
3. z-company
4. Greedy Hydra (CNOI 2002)
5. VOCV
6. PT07F
7. PT07X
8. nagibni
c. DP+ BIT/segment tree
Problem: 1. Salesman (IOI 2009)
2. explosion
3. intervali
4. RENT
5. INCSEQ
6. INCDSEQ
d. DP+ convex hull
Problem: 1. Batch Scheduling (IOI 2002)
2. NKLEAVES
3. Harbingers (CEOI 2009)
4. Commando (APIO 2010)
e. DP pre-processing
Problem: 1. Oil (APIO 2009)
2. Garden (IOI 2005)
3. Pyramid (IOI 2006)
f. DP bitmask
Problem: 1. Reklame
2. Chess
3. Bond
4. TRSTAGE
5. HIST2
6. LAZYCOWS
g. Problem 1: Grid (BOI 2008)
h. DP matrix multiplication/ DP using recurrence
Problem 1. SEQ
2. SPP
3. z-funkcija
4. mit-indiv09-words
5. Reading (Balkan 2009)
6. Super Climber
7. z-mario
i. DP+ trie
Problem 1. MORSE
j. DP+geometry
Problem 1. MPOLY
2. CVXPOLY
3. MTRIAREA
k. DP + Binary Search
Problem 1. Game (IOI 2008, Practice session)
l. DP + Knuth Optimization
Problem 1. Breaking Strings
Other Problems in SPOJ can be found here by pt1989
Thanks to pt1989
Here are problems in acm.sgu.ru 269, 273, 304, 317, 356, 396, 445, 447, 458, 489, 494
Thanks to natalia
Reference:
1. Topcoder
2. Codechef








http://www.spoj.pl/problems/SEQ/
http://acm.sgu.ru/problem.php?contest=0&problem=199
thnx in advance......
something about graph theory ?
It seems that you added the problem NKLEAVES on ztrening. Can I know where you got the testcases from? I got 2 cases wrong (testcase 3 and 8) and I cannot figure out why :(.
Thanks for it
You have a N bowling pins (1<=N<=1000) arranged in a line. The pins are represented as a string of 1s and 0s. 1 means the pin is still standing and 0 means the pin has been knocked down. Player A and B take turns to play this game, with player A moving first.
In each of their turns, A or B chooses to knock down up to K (1<=K<=N) consecutive standing pins down. A player can only knock down exactly one consecutive block of standing pins during his turn. He must also knock down at least 1 pin. The player who cannot make a move loses.
Given N,K, and the initial starting configuration of the pins, determine who will win under optimal play. If A will win, output the resulting configuration of the pins after A has made his move. If there are multiple moves A can make, output the move that will result in a lexicographically smallest resulting formation.
Note: You do require a bit of game theory before you can solve this problem.
I am facing problems with the chess problem listed above. Can anyone suggest some hints to solving the problem.
P.S: I am a newbie in DP
0->no king
1->there is a king
dp[i][state] where state means the state of the kings in row-i
you can add dp[i][state1] with dp[i-1][state2] if kings in state2 can't attack kings in state1.
can you say some hints for problem MTRAREA? is there any solution better than O(n^2)?
What is DP + Knuth Optimization?
If the number of colours == 2, then you write the N^3 dp.
Thanks!
I will mention my update whenver i solve any problem from above.
1. c. Edit Distance - Done Source Code
How to tackle array size .....declaring dp[2000][2000] gives seg. fault?
Tutorial on Edit Distance
Algo
Can anybody help me what is the problem with my solution for the mixtures problem? (I've got WA)
(I've checked spoj forum and my solution is correct those test case.. :( )
Also mine. :)
please provide some alternative(judge) for the z-trening problems in above list