Fire and Fury。
This article is about the 2018 book. For other uses, see Fire and Fury (disambiguation).
The title refers to a quote by Trump about the conflict with North Korea. The book became a New York Times number one bestseller.Fire and Fury: Inside the Trump White House is a 2018 book by Michael Wolff which details the behavior of U.S. President Donald Trump and the staff of his 2016 presidential campaign and White House. The book highlights descriptions of Trump's behavior, chaotic interactions among senior White House staff, and derogatory comments about the Trump family by former White House Chief StrategistSteve Bannon. Trump is depicted as being held in low regard by his White House staff, leading Wolff to state that "100% of the people around him" believe Trump is unfit for office.[1]
Reviewers generally accepted Wolff's portrait of a dysfunctional Trump administration, but were skeptical of many of the book's most controversial claims.
This article is about the 2018 book. For other uses, see Fire and Fury (disambiguation).
The title refers to a quote by Trump abot the conflict with North Korea. The book became a New York Times number one bestseller.Fire and Fury: Inside the Trump White House is a 2018 book by Michael Wolff which details the behavior of U.S. President Donald Trump and the staff of his 2016 presidential campaign and White House. The book highlights descriptions of Trump's behavior, chaotic interactions among senior White House staff, and derogatory comments about the Trump family by former White House Chief StrategistSteve Bannon. Trump is depicted as being held in low regard by his White House staff, leading Wolff to state that "100% of the people around him" believe Trump is unfit for office.[1]
Reviewers generally accepted Wolff's portrait of a dysfunctional Trump administration, but were skeptical of many of the book's most controversial claims.
function [alpha,N,U]=youxianchafen2(r1,r2,up,under,num,deta)
%[alpha,N,U]=youxianchafen2(a,r1,r2,up,under,num,deta)
%該函數用有限差分法求解有兩種介質的正方形區域的二維拉普拉斯方程的數值解
%函數返回迭代因子、迭代次數以及迭代完成后所求區域內網格節點處的值
%a為正方形求解區域的邊長
%r1,r2分別表示兩種介質的電導率
%up,under分別為上下邊界值
%num表示將區域每邊的網格剖分個數
%deta為迭代過程中所允許的相對誤差限
n=num+1; %每邊節點數
U(n,n)=0; %節點處數值矩陣
N=0; %迭代次數初值
alpha=2/(1+sin(pi/num));%超松弛迭代因子
k=r1/r2; %兩介質電導率之比
U(1,1:n)=up; %求解區域上邊界第一類邊界條件
U(n,1:n)=under; %求解區域下邊界第一類邊界條件
U(2:num,1)=0;U(2:num,n)=0;
for i=2:num
U(i,2:num)=up-(up-under)/num*(i-1);%采用線性賦值對上下邊界之間的節點賦迭代初值
end
G=1;
while G>0 %迭代條件:不滿足相對誤差限要求的節點數目G不為零
Un=U; %完成第n次迭代后所有節點處的值
G=0; %每完成一次迭代將不滿足相對誤差限要求的節點數目歸零
for j=1:n
for i=2:num
U1=U(i,j); %第n次迭代時網格節點處的值
if j==1 %第n+1次迭代左邊界第二類邊界條件
U(i,j)=1/4*(2*U(i,j+1)+U(i-1,j)+U(i+1,j));
end
if (j>1)&&(j U2=1/4*(U(i,j+1)+ U(i-1,j)+ U(i,j-1)+ U(i+1,j));
U(i,j)=U1+alpha*(U2-U1); %引入超松弛迭代因子后的網格節點處的值
end
if i==n+1-j %第n+1次迭代兩介質分界面(與網格對角線重合)第二類邊界條件
U(i,j)=1/4*(2/(1+k)*(U(i,j+1)+U(i+1,j))+2*k/(1+k)*(U(i-1,j)+U(i,j-1)));
end
if j==n %第n+1次迭代右邊界第二類邊界條件
U(i,n)=1/4*(2*U(i,j-1)+U(i-1,j)+U(i+1,j));
end
end
end
N=N+1 %顯示迭代次數
Un1=U; %完成第n+1次迭代后所有節點處的值
err=abs((Un1-Un)./Un1);%第n+1次迭代與第n次迭代所有節點值的相對誤差
err(1,1:n)=0; %上邊界節點相對誤差置零
err(n,1:n)=0; %下邊界節點相對誤差置零
G=sum(sum(err>deta))%顯示每次迭代后不滿足相對誤差限要求的節點數目G
end
In this paper we present a classifier called bi-density twin support vector machines (BDTWSVMs) for data classification. In the training stage, BDTWSVMs first compute the relative density degrees for all training points using the intra-class graph whose weights are determined by a local scaling heuristic strategy, then optimize a pair of nonparallel hyperplanes through two smaller sized support vector machine (SVM)-typed problems. In the prediction stage, BDTWSVMs assign to the class label depending
on the kernel density degree-based distances from each test point to the two hyperplanes. BDTWSVMs not only inherit good properties from twin support vector machines (TWSVMs) but also give good description for data points. The experimental results on toy as well as publicly available datasets
indicate that BDTWSVMs compare favorably with classical SVMs and TWSVMs in terms of generalization