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The above codes show you the functions $g(x,y)=1$ and $h(x,y)=x\sin y+\sin x+\sin y+\cos x+\cos y+y$, you can actually modify the functions $g$ and $h$ to be anything you want! Just like you have already guessed, there are lots of problems that can be solved by using the single function representation.
In general, algebraic and numeric methods are the most common and most powerful methods for solving initial value problems. Both of these methods are based on the idea of writing the equation in the form
\begin{equation*}f(x,y)=0\end{equation*}
and then for various values of the independent variable $x$, we find the point at which the function $f(x,y)$ becomes equal to zero and/or which is the $y$ coordinate value when $f(x,y)=0$. The curves along which the value of $x$ is kept constant may be represented graphically as graphs of the equation $f(x,y)=0$ along which the $y$ coordinate is increased from its initial value to the value at which $f(x,y)=0$ is satisfied.
Surgical treatment of hypertrophic obstructive cardiomyopathy.
Current surgical treatment of HOCM comprises septectomy and myectomy. Different surgical techniques, mainly septectomy and myectomy, are discussed. At present, however, no single procedure has been found superior to the others. The choice of the most appropriate operation must be made on the basis of the severity of the obstruction, the presence of hypertrophy (mainly the amount of septal hypertrophy and the presence of myocardial hypertrophy), and the patient’s clinical condition. The hypertrophied septum is excised first by bringing the tricuspid annulus down to the septal trabeculation. The myocardial portion of the septum is then excised. A new tricuspid valve is constructed with patch sutures of the right atrial wall. We believe that more accurate septal reduction of the amount of septal hypertrophy, myocardial hypertrophy, and progressive ventricular dilatation can be accomplished by sequential myectomy. In addition, we believe that the septal remnant may become hypertrophied in the
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