Na grande maioria das obras de Chirico podem ser vistos elementos arquitectónicos, como colunas, ou mesmo edifícios. Para o trabalho de recriação escolhi colocar a figura humana elevada numa coluna, como se de uma estátua se tratasse. Este é, assim, o estudo da dita coluna com um apontamento do braço e da saia utilizadas no estudo anterior.
domingo, 23 de fevereiro de 2014
sábado, 22 de fevereiro de 2014
Estudo da figura humana para o trabalho de recriação
Após ter decidido basear-me em Giorgio De Chirico, o passo seguinte seria escolher a obra ou obras sobre as quais me debruçaria. Assim, escolhi duas obras por diferentes razões:
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)
A pintura à esquerda pelo facto de Chirico trabalhar a figura humana de uma outra forma. Podemos encontrar esta sua particularidade quanto ao Homem em quase todos os seus trabalhos: decompõe a figura, tornando-a um todo constituído por partes segmentadas.
Quanto à pintura da direita, o pintor utiliza as estátuas como representações da figura humana. Uma vez que tenciono tornar o Retrato numa estátua em cima de um pedestal, achei apropriado.
Assim, comecei por fazer um estudo do corpo e da posição do Retrato usando como referente a 1ª figura.
A pintura à esquerda pelo facto de Chirico trabalhar a figura humana de uma outra forma. Podemos encontrar esta sua particularidade quanto ao Homem em quase todos os seus trabalhos: decompõe a figura, tornando-a um todo constituído por partes segmentadas.
Quanto à pintura da direita, o pintor utiliza as estátuas como representações da figura humana. Uma vez que tenciono tornar o Retrato numa estátua em cima de um pedestal, achei apropriado.
Assim, comecei por fazer um estudo do corpo e da posição do Retrato usando como referente a 1ª figura.
quinta-feira, 20 de fevereiro de 2014
Trabalho de Recriação de uma Obra - Referente Inicial e Corrente a Desenvolver
Foi nos proposto recriarmos uma obra de acordo com uma corrente artística previamente estudada e apresentada à professora. Calhou-nos o Modernismo, mas, uma vez que esta corrente é um conjunto de várias outras correntes e que uma parte delas foi apresentada em aula pelos nossos colegas, a professora sugeriu que procurássemos outros estilos pertencentes ao Modernismo, mas que não tivessem sido apresentados. Assim, escolhi trabalhar com a Pintura Metafísica, baseando-me no pintor Giorgio De Chirico. Das duas obras que a professora apresentou, escolhi ficar com o retrato Madame Marie-Geneviève- Marguerite de Senonnes, de Ingres.
![](http://www.sightswithin.com/Jean.Auguste_Dominique.Ingres/Portrait_of_Madame_de_Senonnes,_born_Marie_Genevieve_Marguerite_Marcoz,_later_Vicomtesse_de_Senonnes.jpg)
Uma vez que irei trabalhar esta obra baseando-me no pintor De Chirico, estas são algumas das imagens base em que o pintor utiliza a figura humana:
![](http://uploads3.wikipaintings.org/images/giorgio-de-chirico/still-life-with-silver-ware-1962.jpg)
Pintura Metafísica
Este estilo de pintura aparece como uma recusa ao Futurismo: apresenta-se como uma arte intemporal, enquanto que a arte futurista aparece como uma ânsia pela aceleração do tempo e pela transformação da sociedade. A pintura metafísica é representada pelas obras de Giorgio De Chirico e de Carlo Carrá. Nestas composições, os elementos arquitectónicos presentes controem, paradoxalmente, espaços vazios e misteriosos, e a figura humana, quando representada, denota um forte sentimento de solidão e silêncio.
Algumas das obras de De Chirico:
![](data:image/jpeg;base64,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)
![](https://encrypted-tbn2.gstatic.com/images?q=tbn:ANd9GcTPY-RQL0BlzThN8gyXIHRgrzGodQRYqHmokbINB5PQa6tpHMBxQA)
![](https://encrypted-tbn2.gstatic.com/images?q=tbn:ANd9GcQTEgfjT2lQgyGWbVZrMOLkv7xjqN1KP_zr3KE2pEqC5E1iQRA)
![](https://encrypted-tbn0.gstatic.com/images?q=tbn:ANd9GcTk45PbC9aa93rpeUEF6y8YqSF1-5q1hT7e8v-fNsS-PXBPGeDj6Q)
![](https://encrypted-tbn0.gstatic.com/images?q=tbn:ANd9GcQ0_05dywkV9OZt3styfzAwaRZFiqyaic75fJz4SCs17YRiGb-D)
![](https://encrypted-tbn1.gstatic.com/images?q=tbn:ANd9GcTo6Dc2jXHB2VfNExjT8u-yRQ4yHOyoQAA4kbu9OO4-VlODAm8t)
![](https://encrypted-tbn3.gstatic.com/images?q=tbn:ANd9GcQMGHC-r4VDmglMt1UGLU8mf8tDIkJDdFMgAo472hKa7RnQyStZ)
![](https://encrypted-tbn1.gstatic.com/images?q=tbn:ANd9GcS_bBws8Ji_PZrlv_EKh9pL2vcIfCH6rflkBqzAbpFTFrvNDOX5)
Algumas das obras de Carlo Carrá:
![](data:image/jpeg;base64,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)
![](http://www.1fmediaproject.net/new/wp-content/uploads/2010/10/Carra.Mistress.jpg)
![](https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiIN_CeIyQIGqJIIqduSwYrorYQVDTplMbjgo8p6ggSR1fx1FQGg3Sn69hYMMBc4oiec45dHPoF3moedDxyq6aaoNuMv_GZkv13x4gE-CkmvOtgEqDLk-jKIUTxGwtWtGaWauvpZzAEolyc/s320/07carlo+carra.jpg)
![](https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEj7oIQ0qS8vX6-iW15HKqx2qqghyphenhyphenv31B6qRkFbdY3RC7XO4tIgV_8NEm14mtQK5pSUYnItpslxaNa1kRw8WsRFs17m6fXX9Zt9EUweTwSeEZVpRLaHPFuiDYlFOfjJsOVq3KFMkSHmvNAym/s320/09carlo+carra.jpg)
Algumas das obras de De Chirico:
Algumas das obras de Carlo Carrá:
![](http://www.1fmediaproject.net/new/wp-content/uploads/2010/10/Carra.Mistress.jpg)
![](https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiIN_CeIyQIGqJIIqduSwYrorYQVDTplMbjgo8p6ggSR1fx1FQGg3Sn69hYMMBc4oiec45dHPoF3moedDxyq6aaoNuMv_GZkv13x4gE-CkmvOtgEqDLk-jKIUTxGwtWtGaWauvpZzAEolyc/s320/07carlo+carra.jpg)
![](https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEj7oIQ0qS8vX6-iW15HKqx2qqghyphenhyphenv31B6qRkFbdY3RC7XO4tIgV_8NEm14mtQK5pSUYnItpslxaNa1kRw8WsRFs17m6fXX9Zt9EUweTwSeEZVpRLaHPFuiDYlFOfjJsOVq3KFMkSHmvNAym/s320/09carlo+carra.jpg)
Subscrever:
Mensagens (Atom)