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【 NO.1 按奇偶性交换后的最大数字】 E& o- \# X9 G2 m
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解题思路
+ z% O) ~: f1 g8 t. E分别提取奇数和偶数,排序后按照奇偶性顺序还原即可。
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: `% k) E) F1 g2 b代码展示
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class Solution {4 M* N: G4 y( {3 N6 ^; Y; I7 Y6 j
public int largestInteger(int num) {& v9 W: \( u8 {' M" Z+ G) P. k
List<Integer> type = new ArrayList<>();% i6 b9 S: x4 t, B1 a7 U
List<Integer> odd = new ArrayList<>();
; G" V. Z, n8 \ List<Integer> even = new ArrayList<>();
! n" c# q, J/ Q" n2 b0 W9 @8 [. i1 k( | for (int n = num; n > 0; n /= 10) {
9 C! W5 ^6 T8 i O P' R+ a int d = n % 10;
7 b9 @3 r( {5 Z9 ?7 M3 ^ if (d % 2 == 0) {
- l+ S$ i5 }5 l$ U type.add(0);. s9 b/ U1 W5 a8 |) S! c
even.add(d);5 c. Y. c8 v# W v6 L5 t
} else {
e& Q- `! e- o, ~ i/ N type.add(1);! H7 Q' k5 q$ ^0 r6 o S7 ]
odd.add(d);
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0 Y% }8 S2 S- o- D5 J: S. E odd.sort(Collections.reverseOrder());
- l. [1 O! p# D+ d: R) U$ X' s6 z7 i even.sort(Collections.reverseOrder());$ M! b9 @3 c* [/ I$ L8 p
int res = 0;8 }* M( r4 P- Y+ S' d S
for (int i = type.size() - 1; i >= 0; i--) {
2 f3 g' J) ^7 R" a/ h$ w: I! ] List<Integer> list = type.get(i) == 0 ? even : odd;5 v1 e) @0 \: n6 p" t2 x; _
res = res * 10 + list.get(0);
4 u9 Z$ {- b( w/ o c+ E list.remove(0);
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return res;
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}
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【 NO.2 向表达式添加括号后的最小结果】3 u; X1 M5 R1 @: e# }5 {9 y3 _+ |% ?2 ?
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解题思路0 `& e5 D: a" X; Z
枚举左右括号插入位置即可。, I/ B! o1 j7 R- V4 c
) @- B9 _& L- |# I" e! R: `代码展示 S7 |; ~* W: k2 [ f
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class Solution {0 D" o1 Y }, `) e
public String minimizeResult(String expression) {
3 g0 f8 S2 L4 p/ X var elems = expression.split("\\+");& p H" j3 F3 _. m0 T
long min = Long.MAX_VALUE;
% q3 t! k8 h) l; H6 Y! `, E! [ String res = "";
1 X! B. @" l1 h( Z8 a8 u# K8 W% D for (int i = 1; i <= elems[0].length(); i++) {# m5 N" S( V% B. J) C+ _9 D
for (int j = 1; j <= elems[1].length(); j++) {
9 f/ o3 r0 Z& [6 C long left = i == elems[0].length() ? 1 : Long.parseLong(elems[0].substring(0, elems[0].length() - i));3 ~! o7 F! t# Q1 T$ |* c7 v ]
long add1 = Long.parseLong(elems[0].substring(elems[0].length() - i));
: x) }8 T# i4 i# C ^ long add2 = Long.parseLong(elems[1].substring(0, j));
5 ~! Y$ W( \8 y! L long right = j == elems[1].length() ? 1 : Long.parseLong(elems[1].substring(j));
# y6 c5 m3 {8 t0 ] long sum = left * right * (add1 + add2);0 \" l$ E7 g3 J9 M* L9 W: w
if (sum >= min) {
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min = sum;
8 D5 Q6 ?9 }" e2 {8 Z5 x res = i == elems[0].length() ? "" : elems[0].substring(0, elems[0].length() - i);
7 s4 r0 B E$ G6 k5 Z1 p res += "(";
4 d. U# h7 `4 [* }( a! Q1 y9 V res += elems[0].substring(elems[0].length() - i);
6 f6 X/ ?) a/ D' V8 n4 Y- q res += "+";
9 Z. m' n8 V6 E% D7 ^ res += elems[1].substring(0, j);
% _! A Q0 D/ P" t+ _% W res += ")";
) w$ E+ Q) m9 D0 h. ?- p res += j == elems[1].length() ? "" : elems[1].substring(j);& [$ O0 ]# Q# d* e
}
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( c* r* _: u7 c/ _6 O1 Q return res;
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4 X; J9 i" e* _' Z" ?+ N- Z9 l3 ~【 NO.3 K 次增加后的最大乘积】4 B9 a* N* U! \: y1 X: q$ \) y
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解题思路, E& F2 {0 m. l! l+ y; C5 Q
每次将最小的数字加 1 即可。6 s" }/ P' @0 S/ v2 e: q+ A
6 a y N$ [ m8 E# a' Q3 p z代码展示4 h6 H2 Q) a- j% a8 ~
L3 l5 r# j: g" _* T7 Y5 mclass Solution {7 D. ]. ~) A+ t
public int maximumProduct(int[] nums, int k) {
$ z n# {6 ~( `! B& H) Q PriorityQueue<Integer> heap = new PriorityQueue<>();
5 M* ?/ a. L8 e for (int num : nums) {
, L9 @% L: b# @3 g$ d% w: Z heap.add(num);
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6 l# u' b6 F$ T( y" w3 V for (int i = 0; i < k; i++) {% T. A v, L7 y/ F
heap.add(heap.poll() + 1);2 ^$ Y5 Z: S) s! f5 n
}
: M( |/ V% ^+ i9 q& V+ C% N long res = 1;% U8 [6 k, g. E! V
while (!heap.isEmpty()) {
8 {* M2 k _3 v' p& D2 Q5 Y res = (res * heap.poll()) % 1000000007;
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return (int) res;
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【 NO.4 花园的最大总美丽值】) C9 P5 w& A3 m' W" U$ }
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解题思路
& J: A1 Z( _2 k+ u% p ?: M两根指针。
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% P( y& X3 n$ T3 I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' l; ^3 k* Q8 n- ]
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此时的美丽值即 x * partial + (n - r) * full# i) Y0 y9 O+ g( r4 K% t2 K
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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 F% m7 ?2 t$ b
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class Solution {8 R, Z1 A" r3 n, U1 `) _6 o
public long maximumBeauty(int[] flowers, long newFlowers, int target, int full, int partial) {% K9 V, }7 K3 w( \! s% F
Arrays.sort(flowers);, y; P. {8 o2 P$ I6 j4 U/ C
long[] presum = new long[flowers.length];
" i6 U) `5 o# R+ k2 l5 q2 u presum[0] = flowers[0];
6 P* _9 C& D( x& I4 d for (int i = 1; i < presum.length; i++) {0 K' N8 ]' Q- Y6 t
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
, O, F! n. O. |4 u* U; \3 \5 y for (int i = flowers.length - 1; i >= 0; i--) {. x1 V; T C2 d6 L# ^+ ~2 t
toTarget[i] = Math.max(0, target - flowers[i]);9 g/ Q$ j: H! [1 N2 B4 ]
}
" R( |& n7 A/ s. C6 `$ G% d for (int i = flowers.length - 2; i >= 0; i--) {' a% A7 R5 M7 h# J7 k
toTarget[i] += toTarget[i + 1];
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3 A5 P; \8 n$ x4 ?. n long res = 0;4 B0 I" |1 ?. k* M( a
for (int f = 0, p = -1; f <= flowers.length; f++) {/ o# |7 H0 z' a9 l# ^8 |
if (f < flowers.length && newFlowers < toTarget[f]) {
Y+ k/ b0 z" s9 n E! {+ c( E9 P continue;
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) ?( ^+ E ~0 E; ~9 ]; ] long left = newFlowers - toTarget[f]; O0 w5 i( W) E8 t# V3 f
while (p + 1 < f && flowers[p + 1] < target && (long) flowers[p + 1] * (p + 2) - presum[p + 1] <= left) {. D/ v! a5 a* [7 j
p++;
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& B6 \- i7 ^8 l# u3 g if (p == -1) {+ c+ J# Q1 m5 N, P2 N8 t( o
res = Math.max(res, (long) (flowers.length - f) * full);4 t! a( j' J! c( U& o3 o5 e( `8 C
continue;
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left -= (long) flowers[p] * (p + 1) - presum[p];
9 u+ A7 m& ~6 d) O long min = Math.min(target - 1, flowers[p] + left / (p + 1));# _9 k$ {2 o; {; B) |! M
res = Math.max(res, (long) (flowers.length - f) * full + partial * min);( M3 K* \7 ~8 v7 X- G
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return res;1 D" y) l; i; U
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} |