Read more CAMILLE NAUDOT – SIEFFERT, HARANT & GUIGNARD – VASE, 1897 VASE, 1897 Superb polychrome enameled porcelain vase decorated with flowers, foliage, a butterfly and an insect highlighted in gold Signed underneath with the initials SHG, dated 1897 et bearing the letters CN (for Camille Naudot) incised in the paste 17.5 cm. high Sieffert, Harant and Guignard (originally Harant et Guignard) were mainly Parisian retailers of crystal and glass, they did however sell some ceramics, and commissioned pieces. Indeed, they acquired the firm of Charles Lerosey (Le Rosey), who decorated soft-paste porcelain vases by Naudot, often with Japoniste floral designs and sometimes with émail cloissoné, following the technique introduced by Thesmar to Sèvres. Some pieces were decorated by Louis Eugéne Sieffert, others by Adolphe Faugeron. Their works were exhibited at the 1900 Exposition Universelle. Their work seems to be quite rare. (Information graciously provided by Professor Paul Arthur).
Read more ANDRE-FERNAND THESMAR – CAMILLE NAUDOT – CUP AND SAUCER, 1895-1896 CUP AND SAUCER, 1895-1896 Enameled porcelain In its box set Bearing the monogram of the artist; the cup dated 1895 and the saucer 1896. Marked C N The cup: 6 cm. high; 7.3 cm. diameter The saucer: 13 cm. diameter
Read more ANDRE-FERNAND THESMAR – ALBERT DAMMOUSE – CUP, CIRCA 1897 CUP, CIRCA 1897 Gilt-cloisonné enamelled stoneware, decorated with flowers and insects Signed and dedicated to Jeanne Dammouse Height: 9.5 cm. Bibliography Paul Arthur, French Art Nouveau Ceramics: An Illustrated Dictionary, Norma Editions, 2015, ill. p. 354 At the 1900 Exposition Universelle, Thesmar presents his works in gilt-cloisonné enamelled stoneware for the first time. We have no evidence that Thesmar designed ceramics. We know that he decorated Sèvres porcelain with enamels ; the ceramics were provided by the Manafacture Nationale. Because this piece is dedicated to Jeanne Dammouse, we assume it was provided by the ceramist Albert Dammouse According to our records, no other example is known to exist