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You’d be hard-pressed to find an actor Lars von Trier hasn’t pissed off throughout his career as a director. According to Paul Bettany, von Trier “simply wouldn’t talk to me” on the set of Josef Seibel Womens Pippa 27 Flats Shoes Black uA0oAU
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Being a perfectionist won’t make you many friends as a director, and that goes double for Michael Mann. Speaking before the release of Mann’s Public Enemies, one former studio chairman predicted that “it’s going to take itself too seriously, it’s going to be way too long and it will not focus on entertaining the audience,” going on to state that “Michael Mann, in the past 15 years, has not made one movie I’ve liked.”

Take into consideration that Johnny Depp refused to speak to Mann during production of the film, and it’s not hard to see that the director doesn’t play well with others.

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Francis Ford Coppola’s Apocalypse Now was a movie that ended up being so difficult and insane to shoot that it was given its own accompanying story, Heart of Darkness , to lay out the living hell that was the production process. The production was providing co-star Dennis Hopper with enough cocaine to keep him wired for weeks, while Martin Sheen outright told his friends, “I don’t know if I’m going to live through this.”

All that doesn’t even scratch the surface of the pure insanity that was the making of Apocalypse Now (you can read the full story here ).

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Werner Herzog’s most defining moment as a demanding director can be seen in the story behind Fitzcarraldo. Rather than utilizing special effects, Herzog forced a team of engineers to haul a 320-ton antique steam ship over a god damn mountain. Many people on the crew rightfully feared for their lives, especially after their camp site in Peru was burnt to the ground by natives who were displeased by their presence.

(iii) We will show that the operator φ is u.s.c. In view of Lemma 2 , and since φ was shown to be compact, it is sufficient to show that the graph \Gamma_{\varphi} is closed. Let \{(q_{k}, u_{k})\} \subset\Gamma_{\varphi} be a sequence such that \{(q_{k}, q'_{k}, u_{k})\} \rightarrow(q, q', u) , where q \in Q . For all k \in\mathbb{N} and a.a. t \in J , the sequence \{u_{k}'\} is bounded and |u_{k}''(t)|\leq |p(t)|+M_{1}(D_{0})+M_{2}(D_{0})+k_{1} D_{0}+|c|+|a| k_{3}+|b| k_{2} , for a.a. t \in J . The sequence \{w_{k}:=u'_{k}\} satisfies all the assumptions of Lemma 4 .

Thus, applying Lemma 4 to the sequence \{w_{k}:=u'_{k}\} , we find that there exists a subsequence of \{u_{k}'\} , for the sake of simplicity denoted in the same way as the sequence, which converges uniformly to u' on J and such that \{u''_{k}\} converges weakly to u'' in L^{1}(J,\mathbb{R}) .

z_{k}'(t) \in H\bigl(t, q_{k}(t), q_{k}'(t)\bigr),\quad \mbox{for a.a. } t \in J,
\bigl(u'(t), u''(t)\bigr) \in H\bigl(t, q(t), q'(t)\bigr), \quad \mbox{for a.a. } t \in J,

The set \varphi(Q) is relatively compact and graph \Gamma_{\varphi } is closed. Therefore, the mapping φ is u.s.c., compact and, in particular, with compact values.

(iv) Finally, we will show that the mapping φ has convex values.

\begin{aligned} u_{1}(t) = \int_{0}^{T} G_{1} (t,s) f_{1,q}(s) \,\mathrm{d}s, \\ u_{2}(t) = \int_{0}^{T} G_{1} (t,s) f_{2,q}(s) \,\mathrm{d}s. \end{aligned}
f_{q}(t)=\lambda f_{1,q}(t)+(1-\lambda) f_{2,q}(t)
\begin{aligned} u(t) =\lambda u_{1}(t)+(1-\lambda) u_{2}(t) \\ = \lambda\int_{0}^{T} G_{1} (t,s) f_{1,q}(s) \,\mathrm{d}s + (1-\lambda) \int_{0}^{T} G_{1} (t,s) f_{2,q}(s) \,\mathrm{d}s \\ =\int_{0}^{T} G_{1} (t,s) \bigl[ \lambda f_{1,q}(s) + (1-\lambda) f_{2,q}(s)\bigr] \,\mathrm{d}s = \int_{0}^{T} G_{1}(t, s) f_{q}(s) \,\mathrm{d}s. \end{aligned}

After all, applying Proposition 2 , we obtain the existence of a fixed point of the multivalued mapping φ which represents a solution of problem ( 13 ). However, because of the definitions of F_{1}^{*} , F_{2}^{*} , such a solution must be a solution of problem ( 12 ) as well as ( 9 ). □

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