Paydirt (Rock Duo) will perform at Blumenhof Winery in Dutzow, MO on Sunday, May 22 from 2-5pm.
Looking for a good excuse to get together with your girlfriends to whine…and drink some wine? At this month’s “Women Who Wine” event you’ll be able to visit with friends, make a decorative grape cluster cork trivet to take home, and sip on some wine. Light appetizers will also be served. Cost: $19/person (or $16.15/person for Creek Club members) which includes one alcoholic or non-alcoholic beverage of your choice, light appetizers, and all the supplies you need to make your craft. Reservations and pre-payment are required for this event. Reserve your spot by calling(816) 858-5528.
Marissa Harms (Country/Pop) will perform at Blumenhof Winery in Dutzow, MO during Happy Hour on Friday, May 27 from 5-8pm.
Destination Z (Rock Band) will perform at Blumenhof Winery in Dutzow, MO on Saturday, May 28 from noon to 3pm.
Performer: Casey Reeves Genre: acoustic varietal Bio: Casey Reeves play and you'll feel at home. The Missouri-born singer-songwriter exudes ease and familiarity, whether playing a large venue with a full backing band, or a local hot-spot with just a stack of instruments and a looping station onstage. (Watching Reeves loop percussion, guitar, vocals, and harmonica live will leave you awestruck – and he makes it seem so easy!). That sense of familiarity equally describes his songwriting. Reeves has a way of turning phrases that, despite their originality, seem like something you've known before. There's a hint of nostalgia in his work; he has an evident appreciation for folk-rock contemporaries Wilco and The Avett Brothers, but also for late century folk standards like Bob Dylan and even the age-old hymns he grew up singing. His first solo album, In Between Oceans, was both a nod to his Midwestern roots and a forward-looking project, featuring skilled musicians from all over Missouri.
We now prove x^{*}\in MEP(F,\phi) and y^{*}\in MEP(G,\varphi) .
Following a similar argument as the proof of the above, we have y^{*}\in MEP(G,\varphi) .
Next, we prove conclusion (II).
On the other hand, since \Gamma_{n}(x,y)=\|x_{n}-x\|^{2}+\|y_{n}-y\|^{2} for any (x,y)\in\Gamma , we know that \lim_{j\rightarrow\infty}\Gamma _{n_{j}}(x^{*},y^{*})=0 . From conclusion (I), we have \lim_{n\rightarrow\infty }\Gamma_{n}(x^{*},y^{*}) exists, therefore \lim_{n\rightarrow\infty}\Gamma _{n}(x^{*},y^{*})=0 . Further, we can obtain that \lim_{n\rightarrow\infty}\| x_{n}-x^{*}\|=0 and \lim_{n\rightarrow\infty}\|y_{n}-y^{*}\|=0 . This completes the proof of conclusion (II). □
Taking \phi= 0 and \varphi=0 in Theorem 3.1 , we also have the following result.
0<\alpha\leq\alpha_{n}\leq\beta<1 ( \alpha, \beta\in (0,1) );
\liminf_{n\rightarrow\infty}r_{n}>0 \lim_{n\rightarrow\infty }|r_{n+1}-r_{n}|=0 .
\{(x_{n}, y_{n})\} ( 1.11 ).
, , -, \{ (x_{n},y_{n})\} ( 1.11 ).
In Theorem 3.1 taking B=I and H_{2}=H_{3} , from Theorem 3.1 we can obtain the following convergence theorem for general split equilibrium problem ( 1.10 )
Providing a comprehensive and ultimately profitable education to all students is the primary focus of learning at LCC. Our degree programs are crafted by qualified faculty to be easily transferable and also relevant to a broad array of desirable careers.
Our career communities contain exciting courses that lead to associate degrees and professional certifications vital to your future.
TBD
TBD
All Day Event
We've got the classes that can get you where you want to go.