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【 NO.1 按奇偶性交换后的最大数字】
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解题思路+ F, [% Q0 J" R! D$ O
分别提取奇数和偶数,排序后按照奇偶性顺序还原即可。3 _# ?' f! @; S. Y- a
9 |2 i0 K! ~# \4 {3 p2 v代码展示" ~2 j6 M0 @5 {, j! P3 J1 @6 |
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class Solution {( F' Q' O) W: R5 P
public int largestInteger(int num) {
/ y% Q6 A& P+ a/ e/ [; K% T" z+ m List<Integer> type = new ArrayList<>();9 w, q' s$ c7 n" k5 c
List<Integer> odd = new ArrayList<>();
, x( z0 I8 c' {! o2 ~ List<Integer> even = new ArrayList<>();
1 @9 A" E: }& ?" M. a for (int n = num; n > 0; n /= 10) {2 O; x: x9 ^2 X! u& K) M
int d = n % 10;
" S9 p% }6 F( t3 y. |- p/ a if (d % 2 == 0) {( W7 g6 W$ X) @
type.add(0);9 G6 w! F" i" D; D4 j6 G) a* R5 {
even.add(d);+ W, B" z3 j0 s( n) Q3 H
} else {
. k, ?- c. D1 y# S+ }$ h+ _( N type.add(1);
B0 N8 P' J0 R, Z6 o) N odd.add(d);
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odd.sort(Collections.reverseOrder());' p7 q/ `5 } @" G2 O
even.sort(Collections.reverseOrder());
2 D% X0 }5 H2 G3 E' X) x3 u2 z# ] int res = 0;2 V# U! e' e6 m) U4 I: J% A
for (int i = type.size() - 1; i >= 0; i--) {
" A; Q2 q# P4 }: ` List<Integer> list = type.get(i) == 0 ? even : odd;
, I5 M4 s, i" M# y% j res = res * 10 + list.get(0);
# G7 h5 W& i2 t list.remove(0);. V' D6 b) f: d; Z8 ^0 Q/ C
}; j; E; H! ^/ z; ~/ P$ D
return res;
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【 NO.2 向表达式添加括号后的最小结果】
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* B) p* h4 b) F0 a& N s解题思路2 t( ?; n, M5 a E5 T, i# d+ `
枚举左右括号插入位置即可。
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$ H3 m; F* K: y9 p. a& H代码展示
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8 a8 \) S7 M" U2 f+ Mclass Solution {7 V e! h$ x* w( z
public String minimizeResult(String expression) {& F! f' X8 c/ S( m
var elems = expression.split("\\+");
3 _# f1 Z# q* a5 g. j: ^9 } long min = Long.MAX_VALUE;2 x( m* a9 N2 C+ o
String res = "";5 i0 [& k2 S6 e4 i) @- k: b
for (int i = 1; i <= elems[0].length(); i++) {
( l, @0 @+ g' a/ _ for (int j = 1; j <= elems[1].length(); j++) {1 k9 Q) M8 N) ~
long left = i == elems[0].length() ? 1 : Long.parseLong(elems[0].substring(0, elems[0].length() - i));
$ I, j4 S- w" |9 R long add1 = Long.parseLong(elems[0].substring(elems[0].length() - i));
$ \, G, B( L: T$ O) [1 D3 z- C+ r long add2 = Long.parseLong(elems[1].substring(0, j));
1 g" _* ^9 h( `0 G+ N long right = j == elems[1].length() ? 1 : Long.parseLong(elems[1].substring(j));( R9 V3 B; p/ g3 [# W, `
long sum = left * right * (add1 + add2);
& q5 F/ Q9 S- p) \0 @ if (sum >= min) {" Q" q" ?* P* g5 W5 c- r5 y2 y
continue;
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* |/ R0 I. q. r$ b$ T min = sum;
% r0 m) A( s! H! U res = i == elems[0].length() ? "" : elems[0].substring(0, elems[0].length() - i);$ Y; `. y( V5 i+ ?( _
res += "(";
3 K5 g) Y8 ?: O* A; h res += elems[0].substring(elems[0].length() - i);6 w5 L4 ~8 k# ?, r
res += "+";3 m9 E/ n4 W: B
res += elems[1].substring(0, j);
/ \" g" ]) b3 f" w+ W) v res += ")";: c* m9 @) O+ V
res += j == elems[1].length() ? "" : elems[1].substring(j);6 n i! O3 A S/ p
}
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return res;' R) }9 D6 z8 A- E
}
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【 NO.3 K 次增加后的最大乘积】2 ^5 i& H3 ~9 t J
* ^% O! R" B* @( D$ t' f4 _解题思路. O2 B) h1 l# V, @2 E& Q
每次将最小的数字加 1 即可。
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代码展示6 ^( u/ a; o4 h
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class Solution {6 W7 h/ C+ \0 y- ^
public int maximumProduct(int[] nums, int k) {3 ~7 P1 Z& A) n0 v, b1 A) y) I6 Q. j
PriorityQueue<Integer> heap = new PriorityQueue<>();
* p9 Y* w: ^9 G* N( w3 C6 ]" } for (int num : nums) {
) u/ N1 D( S# \; o heap.add(num);0 A3 d" |' o9 R. h( m8 Q% f) M
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for (int i = 0; i < k; i++) {( K% V8 W- S8 e
heap.add(heap.poll() + 1);
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long res = 1;
; D. R r) Q4 B3 w. I" c) |, U while (!heap.isEmpty()) {; v* y& d* w, {, ^
res = (res * heap.poll()) % 1000000007;2 K6 ~2 A( q5 W, L2 W- V
}
0 \3 }- b! `* k& a6 z) _" q2 z! k2 ~ return (int) res;
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6 h2 Z2 F# c* Z9 p【 NO.4 花园的最大总美丽值】
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- n4 u$ }6 W; i6 R) I1 B解题思路
+ x4 ]. L- Y# [两根指针。
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将花园排序,最优结果一定是令 [0, l] 的花园中花的数目都达到 x (x < target), 并且令 [r, n) 的花园中花的数目都达到 target
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$ x; J5 f7 ^* \* L. M+ z此时的美丽值即 x * partial + (n - r) * full
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枚举 r 即可,l 随着 r 单调递增。
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代码展示
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9 s. C. u _# U5 P+ Tclass Solution {
! u4 N' I* {2 j9 p1 Q# Q public long maximumBeauty(int[] flowers, long newFlowers, int target, int full, int partial) {% G6 B9 { @2 K+ Z! a3 X( O
Arrays.sort(flowers);
0 E2 n" g: |# U# R( ?2 z( [. f long[] presum = new long[flowers.length];
9 x/ _1 }2 x, w. S2 ? presum[0] = flowers[0];+ ]! Y/ E; D, m3 M" i
for (int i = 1; i < presum.length; i++) {3 [2 U% @4 i- s& P. P% i( T4 _/ ?) h
presum[i] = presum[i - 1] + flowers[i];
3 {7 e! R& n4 N8 M' O }
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& Y$ [% m2 \; B: Y; r z0 s long[] toTarget = new long[flowers.length + 1]; // toTarget[i] 表示将 [i, n) 的花园变成完善的需要多少朵花( O I% J P B) [
for (int i = flowers.length - 1; i >= 0; i--) {3 o$ ~9 \4 `- u" o3 t: s( u
toTarget[i] = Math.max(0, target - flowers[i]);
& F- R. h) Y; U8 A( l7 y3 U }
* p7 P! n; b5 J8 n0 L for (int i = flowers.length - 2; i >= 0; i--) {- N2 H3 S6 H) J5 S& s6 n$ {3 t
toTarget[i] += toTarget[i + 1];4 L. J2 j" h$ R8 [. s! b
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long res = 0;
( ^5 t I' W9 x6 U, s for (int f = 0, p = -1; f <= flowers.length; f++) {
! k9 U" J) b; B6 ^7 Y if (f < flowers.length && newFlowers < toTarget[f]) {$ d, \7 O; l+ Y3 o8 e" A" E
continue;) J9 b6 c- w# t2 m4 }
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long left = newFlowers - toTarget[f];
/ Z) q" M: Z# |1 X1 x/ v while (p + 1 < f && flowers[p + 1] < target && (long) flowers[p + 1] * (p + 2) - presum[p + 1] <= left) {
0 m! A9 F* D& n9 m% | p++;
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if (p == -1) {8 I( n: m4 V& k- ]7 ~
res = Math.max(res, (long) (flowers.length - f) * full);5 x7 W- S: ^$ H+ |
continue;
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" B& ^6 j, k9 u2 m6 I+ B left -= (long) flowers[p] * (p + 1) - presum[p];/ [, q% v2 X/ J. n0 g3 g
long min = Math.min(target - 1, flowers[p] + left / (p + 1));
; r- e5 X6 i& j$ o) d& a; W) o! g4 v. ? res = Math.max(res, (long) (flowers.length - f) * full + partial * min);
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. Y* ^. A1 b5 x0 a! v return res;/ A% f7 u! q: W4 H. B: X
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} |