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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
1 w2 z9 v. i7 U, C- Q6 V分别提取奇数和偶数,排序后按照奇偶性顺序还原即可。0 h, j4 Y2 t* B( m* j
0 M2 q3 f' _( S* i. E1 F' \代码展示6 B4 ^9 h/ A9 L
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class Solution {, O2 L9 s" L! B/ }$ M
public int largestInteger(int num) {
2 I8 U0 k. R# q9 \( I( z: Q List<Integer> type = new ArrayList<>();* s6 C# I7 |3 i6 f1 v9 I, L
List<Integer> odd = new ArrayList<>();
5 F% r$ ~- k7 Q( c List<Integer> even = new ArrayList<>();; H. n# ^5 A9 x% x' d+ ^; _
for (int n = num; n > 0; n /= 10) {
# ~6 N- _- h+ Q, F, D2 J' v int d = n % 10;
/ w1 p+ O# P. }( L0 H, r0 J if (d % 2 == 0) {
0 ]3 R& I0 t) ^9 F6 n+ | type.add(0);! ?. a1 v& y; v* X, d% P
even.add(d);
2 K6 P3 v, K. K' c E1 a% c } else {
* D. ~2 D* Q' C1 ?2 {6 |1 J* Z type.add(1);3 i2 L0 i: I! v- u8 a% n" _
odd.add(d);
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odd.sort(Collections.reverseOrder());
& Y$ F8 y8 ]( O n4 { even.sort(Collections.reverseOrder());) o7 r" \: K! n: ~
int res = 0;
' B0 }6 T& H8 K" N for (int i = type.size() - 1; i >= 0; i--) {
% S1 w, G( a+ n. R; F" p List<Integer> list = type.get(i) == 0 ? even : odd;
# L, w& Q3 E% h6 Y res = res * 10 + list.get(0);
' P t1 L% G, v8 ~ E$ | list.remove(0);! j; Y/ u. W9 h
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return res;8 Y& ~# T: o* i: O2 |
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【 NO.2 向表达式添加括号后的最小结果】
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解题思路! Y* A: y; ^) n, y
枚举左右括号插入位置即可。
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代码展示
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/ \% n7 g( @7 Oclass Solution {3 Q9 o$ G- T0 g
public String minimizeResult(String expression) {
3 I5 ?6 s* D; D7 d* r var elems = expression.split("\\+");: @0 I! X* f; }
long min = Long.MAX_VALUE;
; y& ~+ ^1 L1 d" g String res = "";% [' V6 H5 s% y/ r. k5 E, y+ Q- ^
for (int i = 1; i <= elems[0].length(); i++) {
# j* X, E! y2 U6 a/ _ for (int j = 1; j <= elems[1].length(); j++) {7 v! b. j* r8 I3 \; S0 R
long left = i == elems[0].length() ? 1 : Long.parseLong(elems[0].substring(0, elems[0].length() - i));8 X2 s9 \( g! S. G
long add1 = Long.parseLong(elems[0].substring(elems[0].length() - i));
* {1 d8 h% g0 ] long add2 = Long.parseLong(elems[1].substring(0, j));1 c- U" a/ B4 Z1 J Z
long right = j == elems[1].length() ? 1 : Long.parseLong(elems[1].substring(j));
" ~- l' T' ^, X0 ?. M" a& Y5 U long sum = left * right * (add1 + add2);7 D9 {+ T# G$ K2 h4 N' w
if (sum >= min) {
& D7 F) e' _+ {. } continue;
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min = sum;
; ?% t: U# B7 Z- R$ B$ g7 q5 `2 g res = i == elems[0].length() ? "" : elems[0].substring(0, elems[0].length() - i);
' U; }8 T9 T/ c. { k/ q# B8 J res += "(";4 r) A2 f1 R1 j F
res += elems[0].substring(elems[0].length() - i);
- A4 T/ _6 I1 I7 \ res += "+";! _' k/ t7 S1 `9 X7 `* }. }) j; k
res += elems[1].substring(0, j);$ G/ d" l$ p' c$ [' v/ g* ]( ]
res += ")";7 S: Y" m3 Y5 I3 C# j3 k& X$ t* a
res += j == elems[1].length() ? "" : elems[1].substring(j);
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}
. G; _; U( l( F0 c. y return res;- O5 f, O& a" s; U% H s$ k M) \
}
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: D4 A7 r. o, C) ^7 D1 R9 G0 z【 NO.3 K 次增加后的最大乘积】
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解题思路
+ |( h: [ I/ ^, G. l每次将最小的数字加 1 即可。' w( R) Y; l x4 I3 M% ~
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代码展示
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class Solution {
& V+ c* a p+ y: e1 _7 G! u9 }+ @: Z public int maximumProduct(int[] nums, int k) {1 w* a1 f2 U" \! q& H) e& b
PriorityQueue<Integer> heap = new PriorityQueue<>();
4 K% o/ L' f0 T0 ` for (int num : nums) {/ _9 [" W4 T Q* O: o2 [% I
heap.add(num);
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, M: S; a/ N0 A6 `+ N for (int i = 0; i < k; i++) {
+ y4 k e1 Z3 ^. T: L0 d1 Y" E heap.add(heap.poll() + 1);7 `% c; \, X5 F
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long res = 1;9 Y0 c0 s/ F& l2 Q2 o* J
while (!heap.isEmpty()) {
1 D& j0 x& C9 J3 i" ^4 B res = (res * heap.poll()) % 1000000007;
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9 B( i* V7 J; L9 f return (int) res;
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}
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+ G/ z8 l5 W; L7 p【 NO.4 花园的最大总美丽值】; _) m: f2 J7 w+ H5 }6 J+ x
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9 r# x* X9 W4 V1 z; O; u% j5 f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 C1 i3 r& g% T* e5 o( g
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此时的美丽值即 x * partial + (n - r) * full; Q# M7 J. Z" {
0 s. J. z. L! P: e( @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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class Solution {
6 Z- j3 O6 p2 V* G- c public long maximumBeauty(int[] flowers, long newFlowers, int target, int full, int partial) {
! Z- q0 K/ r3 E' Z Arrays.sort(flowers);
^+ Q$ W1 a- K: {7 W# R" U long[] presum = new long[flowers.length];) q* U0 Z I( `# i$ ^+ A9 n2 C2 X
presum[0] = flowers[0];
% c: i- V( Q9 [- q# y! z2 Z for (int i = 1; i < presum.length; i++) {
% g5 T' ^. E6 [: c+ b. ` presum[i] = presum[i - 1] + flowers[i];
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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& n" o" w) P: F+ `; @) ]# N
for (int i = flowers.length - 1; i >= 0; i--) {
8 b. J+ t0 ~6 l5 O4 Z toTarget[i] = Math.max(0, target - flowers[i]);/ q2 N/ t f0 |( V
}
; A0 @% U C+ Q; C8 g for (int i = flowers.length - 2; i >= 0; i--) {
7 c% U V. |& l6 n- ^ toTarget[i] += toTarget[i + 1];
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long res = 0;) H9 o3 J/ W0 j$ }7 v# [
for (int f = 0, p = -1; f <= flowers.length; f++) {
- i7 T6 G4 F$ e8 @- D5 M if (f < flowers.length && newFlowers < toTarget[f]) {8 e/ B, s; q: \
continue;/ |1 R G2 a+ I q! x
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long left = newFlowers - toTarget[f];- ^4 U. f, A, \- E$ J
while (p + 1 < f && flowers[p + 1] < target && (long) flowers[p + 1] * (p + 2) - presum[p + 1] <= left) {# r1 l1 w& z9 c+ q, D9 S
p++;& y+ f8 p# D3 }
}
! {. v. ?4 \* b K: X if (p == -1) {9 |1 G/ f2 {, m" r# |" E8 z% @/ c& u
res = Math.max(res, (long) (flowers.length - f) * full);
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left -= (long) flowers[p] * (p + 1) - presum[p];
$ A. c$ F+ Q7 a long min = Math.min(target - 1, flowers[p] + left / (p + 1));5 |( o% A+ K5 n
res = Math.max(res, (long) (flowers.length - f) * full + partial * min);3 a B1 h8 G; p( s; m' ]* t7 J4 @2 e
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return res;3 N2 a# a/ E# Q# b
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} |