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Casimir II of Łęczyca (pl: Kazimierz II łęczycki; c. 1261/62 – 10 June 1294), was a Polish prince member of the House of Piast, Duke of Brześć Kujawski during 1267–1288, Duke of Dobrzyń during 1275–1288 and Duke of Łęczyca since 1288 until his death.
After 1305 part of the united Kingdom of Poland as a vassal duchy, later after 1339 incorporated by the king Casimir III the Great as the Sieradz Voivodeship. Dukes of Łęczyca. 1233–1234 Konrad of Masovia (Konrad Mazowiecki) 1275–1294 Casimir II of Łęczyca (Kazimierz II) 1329–1343 Ladislaus of Dobrzyn (Władysław Dobrzyński)
1275-1294 Casimir II of Łęczyca (Kazimierz II) 1329-1343 Ladislaus of Dobrzyn (Władysław Dobrzyński) After 1305 part of the united Kingdom of Poland as a vassal duchy, later after 1343 incorporated by the king Casimir III the Great as the Łęczyca Voivodeship. Notable residents. Jerzy I of Halicz; Kazimierz II; Janisław I
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The Columbia Encyclopedia, 6th ed. Casimir II, 1138–94, duke of Poland (1177–94), youngest son of Boleslaus III. A member of the Piast dynasty, he drove his brother Mieszko III from power at Kraków in 1177 and became the principal duke of Poland. At the Congress of Leczyca (1180) the nobility and clergy, in return for privileges he had ...
Casimir II, 1138–94, duke of Poland (1177–94), youngest son of Boleslaus III. A member of the Piast dynasty, he drove his brother Mieszko III from power at Kraków in 1177 and became the principal duke of Poland.
- Translation of King Casimir the Great's official title. Only twice in recorded history have Poles given the title "the Great" to native sons - King Casimir III and Pope John Paul II. Born in 1310, Casimir found himself in a fragmented kingdom that was in shambles, underpopulated and nearly ruined by three successive Mongol invasions.
1. After clarification: you are not searching for the Casimir element, you are looking for the generators of the center. Then you will need Harish-Chandra isomorphism So your problem will be equivalent to finding a basis in the ring of " W W -symmetric'' polynomials S(h)W S ( h) W '. This is a subject of invariant theory.
